telangana si prelims paper 2016

8/18/2019 Telangana SI Prelims Paper 2016

1/60

Time : 3 Hours Marks : 200

Instructions :

(i) Each question carries one mark.

˙xmsºΩ ˙xmsaRPıNRPV INRP ™´sWLRiV‰ NRPÃ¡µR∂V.

(ii) Choose the correct or most appropriate answer from the given options to the followingquestions and darken, with blue/black ball point pen the corresponding digit 1, 2, 3 or 4

in the circle pertaining to the question number concerned in the OMR Answer Sheet,

separately supplied to you.

µj∂gRiV™´s B¿¡Ë©´s ˙xmsºΩ ˙xmsaRPıNRPV B™´s*¡≤T∂©´s ™y…”¡Õ‹[ xqsLji\π∏∂V©´s xqs™´sWµ≥y©´s™´sVV©´sV Fs©´sVıN]¨s µy¨s¨sxqsW¿¡Li¬ø¡[ @LiZNP 1, 2, 3 ¤Õ¡[NRP 4 Æ™s[LRiVgS B¿¡Ë©´s OMR xqs™´sWµ≥y©´s xms˙ªRΩ™´sVVÕ‹[ ˙xmsaRPıNRPV xqsLi¡Liµ≥j∂Li¿¡©´sxqsLi≈¡˘ gRiÃ¡ }ms…”¡NRP©´sV ˝¡W/À˝ÿN`P ÀÿÕfi FyLiVVLi…fi |ms©´sVı Dxmsπ∏∂WgjiLi¿¡ ¨sLixms™´s¤Õ¡©´sV.

1. What least number must be added to 2000 to get a number exactly divisible by 19 ?

2000 xqsLi≈¡˘NTP G @ºΩ ¿¡©´sı xqsLi≈¡˘©´sV NRP÷¡zms©´sø][ ™´søR¡VË xqsLi≈¡˘ 19 ¬ø¡[ªRΩ ¨sZaP[+xtsQ™´sVVgSÀ≥ÿgjiLiøR¡¡≤R∂V©´sV?

(1) 14 (2) 5 (3) 1 (4) 3

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2. A DWACRA woman wants to make candles out of a wax block of dimensions 60 cm,

35 cm, and 22 cms. The number of cylindrical candles that can be made with diameter

7 cms and height 4 cms is (Take ! = 22/7)

INRP ≤y*˙NS ™´s¨sªRΩ 60 |qsLi.≠dsV, 35 |qsLi.≠dsV ™´sVLji∏R∂VV 22 |qsLi.≠dsVÃ¡V D©´sı \Æ™sV©´s™´sVVª][ N]™Ø*ªRΩVÚÃ¡V¬ø¡∏R∂W˘Ã¡©´sVN]©´sıµj∂, 7 |qsLi.≠dsVÃ¡ ™y˘xqs™´sVV ™´sVLji∏R∂VV 4 |qsLi.≠dsVÃ¡ FsªRΩVÚª][ ªRΩ∏R∂WLRiV ¬ø¡∏R∂V˘gRi÷¡gji©´s

xqÛsWFyNSLRixmso N]™Ø*ªRΩVÚÃ¡ xqsLi≈¡˘ ( !

= 22/7@¨s ºdΩxqsVN][Li≤T∂ )(1) 75 (2) 150 (3) 300 (4) 400

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3. Find the greatest of the following numbers

C ˙NTPLiµj∂ xqsLi≈¡˘Ã¡Õ‹[ @ºΩ |msµÙR∂ xqsLi≈¡˘ NRP©´sVg]©´sV™´sVV

911,79,57,35 !!!!

(1) 35 ! (2) 57 ! (3) 911 ! (4) 79 !

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4. Five bells begin to toll together and they toll at intervals of 6, 5, 7, 10 and 12 seconds

respectively. How many times they toll together in one hour excluding the one at the start ?

5 gRiLi»¡Ã¡V IZNP[ryLji ˙Æ™sWgRi≤R∂Li Æ™sVVµR∂Ã¡V |ms…ÌÿLiVV. C gRiLi»¡Ã¡V ™´sLRiVxqsgS 6, 5, 7, 10 ™´sVLji∏R∂VV12 |qsNRPLi≤˝R∂ N]NRP‰ryLji ˙Æ™sWgRiV©´sV. Æ™sVVµR∂…”¡ryLji ˙Æ™sWgji©´sµj∂ ¤Õ¡NRP‰|ms»Ì¡NRPVLi≤y DLi¤…¡[, INRP gRiLi»¡xqs™´sV∏R∂VLiÕ‹[ @≠s @¨dsı Fs¨sıryL˝RiV NRP÷¡zqs ˙Æ™sWgRiV©´sV?

(1) 7 (2) 8 (3) 9 (4) 10

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A

IS 2016 A 1 G


2/60

A

IS 2016 A 2 G

5. In a mixture of milk and water of 40 litres water is 5%. The amount of water (in litres) to

be added to this mixture so as to make water 10% is

FyÃ¡V, ¨dsŒœ¡ß˛ NRP÷¡zqs©´s 40 ÷d¡»¡L˝Ri ≠sV˙aRP™´sVLiÕ‹[ ¨dsLRiV 5%. ¨ds…”¡ aSªRΩLi 10 % @π∏∂[V˘»˝¡V BLiN]¨sı ¨dsŒœ¡ß˛ C ≠sV˙aRP™´sW¨sNTP NRÃ¡FyÃ¡Li¤…¡[, NRPÃ¡xms™´sÃ¡zqs©´s ¨ds…”¡ xmsLji™´sWfl·Li (÷d¡»¡L˝RiÕ‹[)

(1)9

15 (2)

3

13 (3)

9

22 (4)

9

16

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6. The number of integers which are not perfect squares between 162 and 172 is

162 ™´sVLji∏R∂VV 17 2 ™´sVµ≥R∂˘ xmsLjixmspLÒRi ™´sLÊRi™´sVVÃ¡V NS¨s xmspLÒSLiNSÃ¡ xqsLi≈¡˘

(1) 32 (2) 33 (3) 34 (4) 28

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7. The difference between the compound interest and simple interest on a certain sum at 10%

per annum for 2 years is Rs. 631. The sum is

(1) Rs. 63,000 (2) Rs. 63,100 (3) Rs. 63,500 (4) Rs. 63,600

N]LiªRΩ r~™´sVV¯Q\|ms ryÃ¡VNRPV 10% ø]xmsˆV©´s lLiLi≤R∂V xqsLi™´sªRΩ=LSÃ¡NRPV øR¡˙NRP™´s≤ÔU∂ ™´sVLji∏R∂VV ryµ≥yLRifl·™´s≤ÔU∂Ã¡ ™´sVµ≥R∂˘ ¤À≥¡[µR∂Li LRiW. 631. A Æ™sVVªRΩÚLi r~™´sVV¯

(1) LRiW. 63,000 (2) LRiW. 63,100 (3) LRiW. 63,500 (4) LRiW. 63,600 ————————————————————————————————————————

8. If an amount of Rs. 80,000/- was kept in a bank for a compound interest at the rate of 10% per year to get an interest of Rs. 16,800/-, then the amount was in the bank for a period of

(1) 1½ years (2) 2 years (3) 2½ years (4) 3 years

@xqsÃ¡V LRiW. 80,000/c Ã¡\|ms ryÃ¡VNTP 10% øR¡˙NRP™´s≤ÔU∂ lLi[»¡Vª][ LRiW. 16,800 ™´s≤ÔU∂ ™´s¬ø¡[Ë»˝¡V INRPÀÿ˘LiNRPVÕ‹[ DLi¿¡æªΩ[ A @xqsÃ¡V©´sV Àÿ˘LiNRPVÕ‹[ DLi¿¡©´s NSÃ¡xmsLji≠sVº (1) 1½ xqsLi™´sªRΩ=LSÃ¡V (2) 2 xqsLi™´sªRΩ=LSÃ¡V (3) 2½ xqsLi™´sªRΩ=LSÃ¡V (4) 3 xqsLi™´sªRΩ=LSÃ¡V

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9. A person gives a loan of Rs. 50,000 at a rate of 8% per annum simple interest for 2 years

and another Rs. 50,000 at the same rate compounded annually for 2 years. After 2 years the

difference in the amount he gets back is

INRP ™´s˘QQNTPÚ LRiW. 50,000©´sV 8% ryµ≥yLRifl· ™´s≤ÔU∂NTP 2 xqsLi™´sªRΩ=LSÃ¡NTP LRiVfl·LigS BøyË≤R∂V ™´sVLji∏R∂VV™´sVL][ LRiW. 50,000Ã¡©´sV @Æµ∂[ lLi[»¡V©´s ryÃ¡VxqsLji øR¡˙NRP™´s≤ÔU∂ª][ 2 xqsLiªRΩ=LSÃ¡NTP BøyË≤R∂V. lLiLiÆ≤∂[Œœ¡˛ªRΩLRiV™yªRΩ @ªRΩ¨sNTP ºΩLjigji ™´s¬ø¡[Ë Æ™sVVªyÚÃ¡Õ‹[ ¤À≥¡[µR∂Li(1) 300 (2) 320 (3) 360 (4) 380

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3/60

A

IS 2016 A 3 G

10. Match the following

A sum of money is lent at simple interest. Then the money gets doubled if

Rate of interest No. of years

(i) 16 32 % (a) 12½

(ii) 20% (b) 6

(iii) 8% (c) 5

˙NTPLiµj∂ ™y¨s¨s «¡ªRΩxmsLRiøR¡Li≤T∂

N]LiªRΩ r~™´sVV¯©´sV ryµ≥yLRifl· ™´s≤ÔU∂NTP @zmsˆ™´s*≤R∂\Æ™sV©´sµj∂. A Æ™sVVªRΩÚLi lLi…Ì”¡Lixmso @™´s≤y¨sNTP™´s≤ÔU∂ aSªRΩLi xqsLi™´sªRΩ=LRi™´sVVÃ¡ xqsLi≈¡˘

(i) 16 32 % (a) 12½

(ii) 20% (b) 6

(iii) 8% (c) 5

(i) (ii) (iii)

(1) (a) (b) (c)

(2) (c) (b) (a)

(3) (a) (c) (b)

(4) (b) (c) (a)

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11. A bank is giving loans at the rate of 10% simple interest. Kumar asked for a loan at 8%.

After verification, the bank sanctioned his loan at the rate he asked as the bank is gettingan interest twice as much as it gets on Rs. 40,00,000/- at the rate of 10%. What amount did

Kumar take ? (in lakhs of rupees)

INRP Àÿ˘LiNRPV 10% xqsLRiŒœ¡ ™´s≤ÔU∂ª][ LRiVflÿÃ¡V BxqsVÚLiµj∂. NRPV™´sWLì 8 % ™´s≤ÔU∂NTP LRiVfl·Li N][LS≤R∂V. ≠søyLRifl·ªRΩLS*ªRΩ, Àÿ˘LiNRPVNRPV C LRiVfl·Li\|ms ™´s¬ø¡[Ë ™´s≤ÔU∂, LRiW. 40,00,000 \|ms 10% ™´s≤ÔU∂ª][ ™´s¬ø¡[Ë Æ™sVVªRΩÚLiNRPV2 lLi»˝¡VgS æªΩ[Ã¡≤R∂Liª][ NRPV™´sWLìNRPV LRiVflÿ¨sı ™´sVLi«¡⁄LRiV ¬ø¡[zqsLiµj∂. NRPV™´sWLì ºdΩxqsVNRPV©´sı LRiVfl·Æ™sVLiªRΩ?@≤T∂gji©´s ™´s≤ÔU∂ lLi[»¡Vª][ (Ã¡ORPQÃ¡ LRiWFy∏R∂VÃ¡Õ‹[)(1) 100 (2) 90 (3) 200 (4) 180

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12. The compound interest on a certain sum at 16 32 % per annum for 3 years is Rs. 12,700. The

simple interest on the same sum with same rate of interest and for the same period is

(1) Rs. 9,600 (2) Rs. 10,800 (3) Rs. 12,000 (4) Rs. 10,200

ryÃ¡VNRPV 162/3% ø]xmsˆV©´s 3 xqsLi™´sªRΩ=LSÃ¡NRPV N]LiªRΩ r~™´sVV¯Q\|ms øR¡˙NRP™´s≤ÔU∂ LRiW. 12,700 @LiVV©´sµj∂.@Æµ∂[ r~™´sVV¯Q\|ms, @LiæªΩ[ ™´s≤ÔU∂ lLi[»¡Vª][, @LiæªΩ[ xqs™´sV∏R∂W¨sNTP ryµ≥yLRifl· ™´s≤ÔU∂(1) LRiW. 9,600 (2) LRiW. 10,800 (3) LRiW. 12,000 (4) LRiW. 10,200

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4/60

A

IS 2016 A 4 G

13. The compound interest of an amount P for one year at the rate of interest 8% per annum

is Rs. 600. The compound interest for 2 years at the same rate of interest for the same

amount P is

(1) Rs. 1,248 (2) Rs. 1,428 (3) Rs. 1,644 (4) Rs. 1,648

INRP Æ™sVVªRΩÚLi P \|ms 8 % ™´s≤ÔU∂ lLi[»¡Vª][ INRP xqsLi™śªRΩ=LS¨sNTP ™´s¿¡Ë©́s øR¡˙NRP™´s≤ÔU∂ LRiW. 600. @Æµ∂[ Æ™sVVªRΩÚLiP \|ms @Æµ∂[ lLi[»¡Vª][ 2 xqsLi™´sªRΩ=LSÃ¡Õ‹[ ™´s¬ø¡[Ë øR¡˙NRP™´s≤ÔU∂

(1) LRiW. 1,248 (2) LRiW. 1,428 (3) LRiW. 1,644 (4) LRiW. 1,648

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14. The ratio of the ages of Ramu and Gopi three years ago was 4 : 3 and two years later it

will be 5 : 4. The sum of their present ages is

3 xqsLi™´sªRΩ=LSÃ¡ ˙NTPªRΩLi LS™´sVV, g][{msÃ¡ ™´s∏R∂VxqsVÃ¡ ¨sxtsQˆºΩÚ 4 : 3, lLiLi≤R∂V xqsLi™´sªRΩ=LSÃ¡ ªRΩLRiV™yªRΩ@µj∂ 5 : 4 @™´soªRΩVLiµj∂. ™yLji ˙xmsxqsVÚªRΩ ™´s∏R∂VxqsVÃ¡ Æ™sVVªRΩÚLi

(1) 41 (2) 43 (3) 45 (4) 48

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15. Three containers have their volumes in the ratio 3 : 4 : 5. The containers are filled with the

mixture of milk and water. The containers have milk and water in the ratio 4 : 1, 3 : 1 and

5 : 2 respectively. The contents of these three mixtures are poured into a fourth container.

The ratio of milk and water in the fourth container is

™´sVW≤R∂V Fy˙ªRΩÃ¡ xmnsV©´sxmsLji™´sWflÿÃ¡ ¨sxtsQˆºΩÚ 3 : 4 : 5. C Fy˙ªRΩÃ¡©´sV FyÃ¡V ™´sVLji∏R∂VV ¨ds…”¡≠sV˙aRP™´sVLiª][ ¨sLiFyLRiV. A Fy˙ªRΩÃ¡Õ‹[¨s FyÃ¡V, ¨ds…”¡ ¨sxtsQˆªRΩVÚÃ¡V ™´sLRiVxqsgS 4 : 1, 3 : 1 ™´sVLji∏R∂VV5 : 2. C ™´sVW≤R∂V Fy˙ªRΩÃ¡Õ‹[¨s ≠sV˙aRP™´sWÃ¡¨s ©yÃ¡VgRi™´s Fy˙ªRΩÕ‹[ F°aSLRiV. ©yÃ¡VgRi™´s Fy˙ªRΩÕ‹[¨s FyÃ¡V™´sVLji∏R∂VV ¨ds…”¡ ¨sxtsQˆºΩÚ

(1) 4 : 1 (2) 151 : 48 (3) 157 : 53 (4) 5 : 3

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16. If three numbers are in the ratio 3 : 4 : 5 such that the sum of their cubes is 1728, then the

cube of the middle number is

™´sVW≤R∂V xqsLi≈¡˘Ã¡ xmnsV©yÃ¡ Æ™sVVªRΩÚLi 1728 @π∏∂[V˘»¡»˝¡VgS D©´sı xqsLi≈¡˘Ã¡ ¨sxtsQˆºΩÚ 3 : 4 : 5 @LiVVæªΩ[™´sVµ≥R∂˘ xqsLi≈¡˘ π∏∂VVNRP‰ xmnsV©´s™´sVV

(1) 216 (2) 512 (3) 256 (4) 128

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5/60

A

IS 2016 A 5 G

17. The electricity bill of a certain establishment is partly fixed and partly varies with the

number of units of electricity consumed. In a certain month when 540 units are consumed,

the bill is Rs. 1,800. In another month the consumed units are 620 and the bill is Rs. 2,040.

If 500 units of electricity is consumed in a month, the bill for that month is

(1) Rs. 1,560 (2) Rs. 1,600 (3) Rs. 1,620 (4) Rs. 1,680

INRP ™y˘FyLRi xqsLixqÛs π∏∂VVNRP‰ ≠sµR∂V˘ª`Ω ’¡Ã˝¡V FyOTPQNRPLigS zqÛsLRiLigS, FyOTPQNRPLigS ≠s¨sπ∏∂WgjiLi¿¡©´s ≠sµR∂V˘ª`Ω∏R∂VW¨s»˝¡©´sV ¡…Ì”¡ ™´sWLRiVªRΩW DLi»¡VLiµj∂. INRP Æ©sÃ¡Õ‹[ 540 ∏R∂VW¨s»˝¡ ≠s¨sπ∏∂WgS¨sNTP ™´s¿¡Ë©´s ’¡Ã˝¡VLRiW. 1,800. ™´sVL]NRP Æ©sÃ¡Õ‹[ 620 ∏R∂VW¨s»˝¡ ≠s¨sπ∏∂WgS¨sNTP ™´s¿¡Ë©´s ’¡Ã˝¡V LRiW. 2,040. INRP Æ©sÃ¡Õ‹[500 ∏R∂VW¨s»˝¡V ≠s¨sπ∏∂WgjiLi¿¡©´sxmso≤R∂V ™´s¬ø¡[Ë ≠sµR∂V˘ª`Ω ’¡Ã˝¡V(1) LRiW. 1,560 (2) LRiW. 1,600 (3) LRiW. 1,620 (4) LRiW. 1,680

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18. 6 labourers can build a wall in 10 days. How many labourers of double the efficiency are

needed to build 3 such walls in 5 days ?

6 gRiVLRiV xms¨s™yŒœ¡ß˛ INRP g][≤R∂©´sV 10 L][«¡ŸÃ¡Õ‹[ NRP»Ì¡gRiÃ¡LRiV. ≠dsLjiNTP lLi…Ì”¡Lixmso ry™´sVLÛRiQ˘Li D©´sı xms¨s™yŒœ¡ß˛ @»¡V™´sLi…”¡ 3 g][≤R∂Ã¡©´sV 5 L][«¡ŸÃ¡Õ‹[ NRP»Ì¡≤y¨sNTP FsLiµR∂LRiV NS™y÷¡?(1) 36 (2) 18 (3) 20 (4) 16

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19. There are 100 students in a class. Number of boys is 10 more than the number of girls. The

average weight of boys is 50 kg and average weight of the whole class is 45.5 kg. The

average weight of girls is (in kg)

INRP ªRΩLRigRiºΩÕ‹[ 100 ™´sVLiµj∂ ≠sµy˘LÛRiVÃ¡V D©yıLRiV. ÀÿÃ¡VLRi xqsLi≈¡˘ Àÿ÷¡NRPÃ¡ xqsLi≈¡˘ NRPLi¤…¡[ 10FsNRPV‰™´s. ÀÿÃ¡VLRi xqsgRi»¡V ¡LRiV™´so 50 NTP.˙gS ªRΩLRigRiºΩÕ‹[¨s ≠sµy˘LÛRiVÃ¡LiµR∂Lji xqsgRi»¡V ¡LRiV™´so 45.5 NTP.˙gSÀÿ÷¡NRPÃ¡ xqsgRi»¡V ¡LRiV™´so (NTP.˙gSÃ¡Õ‹[)(1) 40 (2) 45 (3) 50 (4) 52

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20. In a team of eleven, the average age of eleven players is 28 years. What is the age of the

captain ?

I. The captain is eleven years older than the youngest player.

II. The average age of 10 players, other than the captain is 27.3 years.

Choose the correct answer

(1) I alone gives the answer but not II (2) II alone gives the answer but not I

(3) I & II both are required for the answer (4) I and II both together can not give the answer

11 ™´sVLiµj∂ gRiÃ¡ «¡»Ì¡VÕ‹[, 11 ™´sVLiµj∂ A»¡gSŒœ¡˛ xqsgRi»¡V ™´s∏R∂VxqsV 28 xqsLi™´sªRΩ=LSÃ¡V. «¡»Ì¡V ©y∏R∂VNRPV≤T∂™´s∏R∂V|qsLiªRΩ?I. «¡»Ì¡VÕ‹[¨s @ºΩ ¿¡©´sı ™´s∏R∂VxqsV gRiÃ¡ A»¡gS≤T∂ NRPLi¤…¡[ ©y∏R∂VNRPV≤R∂V 11 xqsLi™´sªRΩ=LSÃ¡V |msµÙR∂.II. ©y∏R∂VNRPV≤R∂VNSNRP, ≠sVgji÷¡©´s xmsµj∂ ™´sVLiµj∂ A»¡gSŒœ¡˛ xqsgRi»¡V ™´s∏R∂VxqsV 27.3 xqsLi™´sªRΩ=LSÃ¡V.xqs\lLi©´s xqs™´sWµ≥y©´sLi FsLiøR¡VN][Li≤T∂(1) IINRP‰¤…¡[ xqs\lLi©´s xqs™´sWµ≥y©´sLi BxqsVÚLiµj∂, II B™´s*µR∂V (2) IIINRP‰¤…¡[ xqs\lLi©´s xqs™´sWµ≥y©´sLi BxqsVÚLiµj∂, I B™´s*µR∂V(3) I & II lLiLi≤R∂W xqs™´sWµ≥y©y¨sNTP @™´sxqsLRiÆ™s[V (4) I, II lLiLi≤R∂W NRP÷¡zqs©y, xqs™´sWµ≥y©´sLi B™´s*¤Õ¡[™śo

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6/60

A

IS 2016 A 6 G

21. A library has an average of 510 visitors on Sundays and 240 on other days. The average

number of visitors per day in a month of 30 days beginning with a Saturday is

INRP ˙gRiLi¥yÃ¡∏R∂W¨sNTP xqsgRi»¡V©´s Aµj∂™yLSÃ¡Õ‹[ 510 ™´sVLiµj∂ ™´sVLji∏R∂VV ≠sVgji÷¡©´s µj∂©yÃ¡Õ‹[ 240 ™´sVLiµj∂xqsLiµR ∂LR i+NRPVÃ¡V ™´ sryÚLRiV. aR P¨s™yLR i™´ sVVª][ Æ™sVVµR ∂Ã¡π∏∂[V˘ 30 µj ∂©yÃ¡V gRi÷¡gj i©´ s Æ©sÃ¡Õ‹[ INR P L][«¡ŸNTP ˙gRiLi¥yÃ¡∏R ∂W¨sNT P™´s¬ø¡[Ë xqsLiµR∂LRi+NRPVÃ¡ xqsLSxqsLji(1) 250 (2) 276 (3) 280 (4) 285

———————————————————————————————————————— 22. Read the following statements

Number of candidates interviewed by panel A out of the three panels A, B, C isI. The three panels on an average interview 20 candidates every day.II. Number of candidates interviewed by A is 2 more than the number of candidates

interviewed by B and 1 more than that by C.(1) I alone gives the answer (2) II alone gives the answer

(3) I & II do not give the answer (4) I & II together give the answer

C ˙NTPLiµj∂ ™y˘≈¡˘Ã¡©´sV øR¡µR∂™´sLi≤T∂™´sVW≤R∂V Fy˘Æ©sŒœ¡ß˛ A, B, C Ã¡Õ‹[, Fy˘Æ©sÕfi A ¬ø¡[ BLi»¡LRiW*Q˘ ¬ø¡[∏R∂V¡≤ÔR∂ @À≥œ¡˘LÛRiVÃ¡ xqsLi≈¡˘I. 3 Fy˘Æ©sŒœ¡ß˛ xqsgRi»¡V©´s ˙xmsºΩ L][«¡⁄ 20 ™´sVLiµj∂ @À≥œ¡˘LÛRiVÃ¡©´sV BLi»¡LRiW*˘ ¬ø¡[ryÚLiVV.II. A ¬ø¡[ BLi»¡LRiW*Q˘ ¬ø¡∏R∂V˘¡≤ÔR∂ @À≥œ¡˘LÛRiVÃ¡ xqsLi≈¡˘ B ¬ø¡[ ¬ø¡∏R∂V˘¡Æ≤∂[ @À≥œ¡˘LÛRiVÃ¡NRPLi¤…¡[ 2, C ¬ø¡[

¬ø¡∏R∂V˘¡Æ≤∂[ @À≥œ¡˘LÛRiVÃ¡ NRPLi¤…¡[ 1 FsNRPV‰™´s.(1) I ™´sW˙ªRΩÆ™s[V xqs™´sWµ≥y©´sLi BxqsVÚLiµj∂ (2) II ™´sW˙ªRΩÆ™s[V xqs™´sWµ≥y©´sLi BxqsVÚLiµj∂(3) I BLiNS II, lLiLi≤R∂W xqs™´sWµ≥y©´sLi B™´s*¤Õ¡[™´so (4) I BLiNS II, lLiLi≤R ∂W NR P÷¡zqs x qs™´ sWµ≥ y©´ sLi BryÚLiVV

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23. Assertion (A) : If the average of 20 numbers is zero, then there can be at the most

19 positive numbers among them.

Reason (R) : The average of the first 20 natural numbers is 10.5.

(1) Both (A) and (R) are individually true and (R) is the correct explanation of (A)(2) Both (A) and (R) are individually true but (R) is not the correct explanation of (A)

(3) (A) is true, but (R) is false

(4) (A) is false, but (R) is true

¨sb ËªRΩ™´sVV (A) : 20 xqsLi≈¡˘Ã¡ (xqsgRi»¡V) xqsLSxqsLji xqsV©´sı @LiVVæªΩ[, ™y…”¡Õ‹[ gRiLjixtÓsQLigS 19 µ≥R∂©´sxqsLi≈¡˘Ã¡V DLi≤R∂™´søR¡VË.

NSLRifl·Li (R) : Æ™sVVµR∂…”¡ 20 xqsx§¶¶¶«¡ xqsLi≈¡˘Ã¡ (xqsgRi»¡V) xqsLSxqsLji 10.5.(1) (A) ™´sVLji∏R∂VV (R) lLiLi≤R∂W ™y…”¡xmsLRiLigS xqs\lLi©´sÆ™s[NSNRP (A) NTP (R) xqs\lLi©´s ≠s™´s-LRifl·(2) (A) ™´sVLj i∏R∂VV (R) lLiLi≤R ∂W ™y…”¡xmsLR iLigS xqs\ lLi©´sÆ™s[ NS¨s (A) NT P (R) xqs\lLi©´ s ≠s™´ sLRifl· NSµR∂V(3) (A) xqs\ lLi©´sµj∂ NS¨s (R) xqsLj iNSµR ∂V(4) (A) xqsLj iNSµR∂V NS¨s (R) xqs\ lLi©´sÆµ∂[

———————————————————————————————————————— 24. An owner increases the rent of his house by 5% at the end of each year. If the current rent

is Rs. 3000 per month, what will be the rent, in rupees, after 2 years ?

INRP BLi…”¡ ∏R∂V«¡™´sW¨s ªRΩ©´s BLi…”¡ @ÆµÙ∂©´sV ˙xmsºΩ xqsLi™´sªRΩ=LRiLi ¿¡™´sLRi 5% |msLiøR¡Vªy≤R∂V. A BLi…”¡Bxmsˆ…”¡ @ÆµÙ∂ Æ©sÃ¡NRPV LRiW. 3000 Ã¡V @LiVVæªΩ[, lLiLi≤R∂V xqsLi™´sªRΩ=LSÃ¡ ªRΩLRiV™yªRΩ @ÆµÙ∂ (LRiWFy∏R∂VÃ¡Õ‹[)FsLiªRΩ DLi»¡VLiµj∂?(1) 3300 (2) 3150 (3) 3307.50 (4) 3207.50

————————————————————————————————————————


7/60

A

IS 2016 A 7 G

25. A man bought a horse and a carriage for Rs. 30,000. He sold the horse at a profit of 20%

and the carriage at a loss of 10%. Finally he gains 2% on the whole. The cost of the horse

is(1) Rs. 9,000 (2) Rs. 10,000 (3) Rs. 12,000 (4) Rs. 15,000

INRP ™´s˘QQNTPÚ gRiV˙LS¨sı ™´sVLji∏R∂VV gRiV˙LRixmso ¡gÊki¨s LRiW. 30,000NRPV N]©yı≤R∂V. C gRiV˙LS¨sı @ªRΩ©´sV 20%ÕÿÀ≥ÿ¨sNTP, gRiV˙LRixmso ¡gÊki¨s 10% ©´suÌy¨sNTP @™´sW¯≤R∂V. ¿¡™´sLRigS @ªRΩ©´sV Æ™sVVªRΩÚLi ≠dsVµR∂ 2 % ÕÿÀ≥œ¡xms≤Ôy≤R∂V. gRiV˙LRiLi ≈¡LkiµR∂V


————————————————————————————————————————

26. On an article the manufacturer gains 10%, the wholesale dealer gains 15% and the retailer

gains 25%. If retail price of the article is Rs. 1,265, the production cost of it is

(1) Rs. 800 (2) Rs. 850 (3) Rs. 900 (4) Rs. 950

INRP ™´sxqsVÚ™´so\|ms, ªRΩ∏R∂WLkiµyLRiV≤T∂NTP 10%, …‹[NRPV ™y˘FyLjiNTP 15%, ¿¡Ã˝¡LRi ™y˘FyLjiNTP 25% ÕÿÀ≥œ¡Li™´sxqsVÚLiµj∂. A ™´sxqsVÚ™´so ¿¡Ã˝¡LRi µ≥R∂LRi LRiW. 1,265 @LiVVæªΩ[, µy¨s ªRΩ∏R∂WLki ≈¡LRiVË

(1) LRiW. 800 (2) LRiW. 850 (3) LRiW. 900 (4) LRiW. 950

————————————————————————————————————————

27. The difference of two numbers is 1660. If 7.5% of one number is equal to 12.5% of the

other number, then the two numbers are

lLiLi≤R∂V xqsLi≈¡˘Ã¡ ™´sVµ≥R∂˘ ¤À≥¡[µR∂Li 1660. INRP xqsLi≈¡˘ π∏∂VVNRP‰ 7.5%, ™´sVL]NRP xqsLi≈¡˘ π∏∂VVNRP‰ 12.5% NTPxqs™´sW©´s\Æ™sVæªΩ[ A lLiLi≤R∂V xqsLi≈¡˘Ã¡V

(1) 2490, 4150 (2) 2510, 4170 (3) 2600, 4260 (4) 2700, 4360

————————————————————————————————————————

28. In a group of people 72% drink coffee, 44% drink tea. If each person drinks coffee or tea

and if there are 40 persons who drink both then the number of people in the group is

INRP xqs™´sVWx§¶¶¶LiÕ‹[¨s ™´s˘NRPVÚÃ¡Õ‹[ 72% ™´sVLiµj∂ NS{mns, 44 % ™´sVLiµj∂ …‘¡ ˙ªygRiVªyLRiV. @LiµR∂VÕ‹[ ˙xmsºΩ™´s˘QQNUPÚ NS{mnsgS¨s, …‘¡gS¨s ˙ªygRiVªyLRiV, lLiLi≤R∂W ˙ªylgi[ ™´s˘NRPVÚÃ¡V 40 ™´sVLiµj∂ @LiVVæªΩ[ A xqs™´sVWx§¶¶¶LiÕ‹[™´s˘NRPVÚÃ¡ xqsLi≈¡˘

(1) 250 (2) 200 (3) 300 (4) 450

————————————————————————————————————————


8/60

A

IS 2016 A 8 G

29. A shopkeeper sells two T.V. sets for Rs. 20,000 each. On one he gains 15% and on the other

he loses 15%. Then, the shopkeeper’s gain or loss is

(1) gain of 2.25% (2) gain of 4% (3) loss of 4% (4) loss of 2.25%

INRP µR∂VNSfl·µyLRiV≤R∂V IN]‰NRP‰ TV¨s LRiW. 20,000 ø]xmsˆV©´s lLiLi≤R∂V TVÃ¡V @≠sV¯©y≤R∂V. INRP TV

@™´sV¯NRP™śVV\|ms @ªRΩ¨sNTP 15% ÕÿÀ≥œ¡™´sVV ™´sVLji∏R∂VV lLiLi≤R∂™´s TV \|ms @ªRΩ¨sNTP 15 % ©´sxtÌsQ™´sVV ™´s¿¡Ë©´sµj∂.

@xmsˆV≤R∂V, A µR∂VNSfl·µyLRiV¨sNTP ™´s¿¡Ë©´s ÕÿÀ≥œ¡™´sVV ¤Õ¡[NRP ©´sxtÌsQ™´sVV

(1) ÕÿÀ≥œ¡™´sVV 2.25% (2) ÕÿÀ≥œ¡™´sVV 4% (3) ©´sxtÌsQ™´sVV 4% (4) ©´sxtÌsQ™´sVV 2.25%

————————————————————————————————————————

30. A shopkeeper purchased a TV whose marked price is Rs. 16,000 from a dealer at two

successive discounts of 20% and then 10%. The shopkeeper spent Rs. 480 for transportation

of T.V. If he sold the T.V. for Rs. 15,000, his gain percentage is

INRP …‹[NRPV ™y˘FyLji ©´sVLi≤T∂ INRP µR∂VNSfl·µyLRiV≤R∂V ˙xmsNRP…”¡ªRΩ Æ™sÃ¡ LRiW. 16,000 D©´sı INRP TV¨s

™´sLRiVxqsgS lLiLi≤R∂V ªRΩgÊjiLixmso µ≥R∂LRiÃ¡V 20% A ªRΩLRiV™yªRΩ 10 % Ã¡Õ‹[ N]©yı≤R∂V. @ªRΩ¨sNTP A TV¨s LRi™yflÿ

¬ø¡[∏R∂V≤y¨sNTP LRiW. 480 ≈¡LRiVË @LiVV©´sµj∂. @ªRΩ©´sV A TV¨s LRiW. 15,000NTP @≠sV¯æªΩ[, @ªRΩ¨sNTP ™´s¿¡Ë©´s

ÕÿÀ≥œ¡ aSªRΩ™´sVV

(1) 30 (2) 25 (3) 20 (4) 15

————————————————————————————————————————

31. A shopkeeper finds that the profit earned by selling an article for Rs. 1,470 is equal to the

loss in selling the same article for Rs. 1,050. If he is to make a profit of 30%, the sale price

of the article should be (in rupees)

INRP µR∂VNSfl·µyLRiV≤R∂V INRP ™´sxqsVÚ™´so©´sV LRiW. 1,470NTP @≠sV¯æªΩ[ ™´s¿¡Ë©´s ÕÿÀ≥œ¡™´sVV, @Æµ∂[ ™´sxqsVÚ™´so©´sV LRiW.1,050NTP

@≠sV¯æªΩ[ ™´s¿¡Ë©´s ©´sxtÌsQ™´sVVª][ xqsLjiF°LiVV©´sµR∂¨s gRi™´sV¨sLiøy≤R∂V. @ªRΩ¨sNTP A ™´sxqsVÚ™´so @™´sV¯NRP™´sVVÕ‹[ 30%

ÕÿÀ≥œ¡™´sVV LS™yÃ¡Li¤…¡[, A ™´sxqsVÚ™´soNRPV DLi≤R∂™´sÃ¡zqs©´s @™´sV¯NRPxmso µ≥R∂LRi (LRiWFyLiVVÃ¡Õ‹[)

(1) 1638 (2) 1600 (3) 1578 (4) 1532

————————————————————————————————————————


9/60

A

IS 2016 A 9 G

32. A and B started a business with Rs. 16,000 and Rs. 12,000 respectively as investments.

After 3 months A withdrew Rs. 5,000 and B invested Rs. 5,000 more. After 3 more months

C joins the business by investing Rs. 21,000. After a year they got a total profit of

Rs. 26,400.

Observe the following statements

(a) The profit must be shared among A, B, C in the ratio 7 : 9 : 6

(b) (Profit of B – Profit of C) = Rs. 3,600

(c) A’s profit is Rs. 16,000

The correct answer is

(1) (a), (b) are correct (2) (b), (c) are correct

(3) (a), (c) are correct (4) All (a), (b), (c) are correct

A ™´sVLji∏R∂VV BÃ¡V ™´sLRiVxqsgS LRiW. 16,000, LRiW. 12,000Ã¡ |ms»Ì¡V¡≤T∂ª][ INRP ™y˘FyLRiLi ˙FyLRiLi’≥¡LiøyLRiV.3 Æ©sÃ¡Ã¡ ªRΩLRiV™yªRΩ A, LRiW. 5,000Ã¡V Æ™s©´sNTP‰ ºdΩzqsN]©yı≤R∂V; B BLiNS LRiW. 5,000Ã¡V |ms»Ì¡V¡≤T∂|ms…Ìÿ≤R∂V. BLiN]NRP 3 Æ©sÃ¡Ã¡ ªRΩLRiV™yªRΩ C, LRiW. 21,000Ã¡ |ms»Ì¡V¡≤T∂ª][ ™y˘FyLRiLiÕ‹[ ¬ø¡[Lji©y≤R∂V. INRPxqsLi™´sªRΩ=LRiLi ªRΩLRiV™yªRΩ ™yLjiNTP Æ™sVVªRΩÚLi LRiW. 26,400/cÃ¡ ÕÿÀ≥œ¡Li ™´s¿¡ËLiµj∂.

˙NTPLiµj∂ ˙xms™´søR¡©´s™´sVVÃ¡V xmsLjibdP÷¡LiøR¡Li≤T∂

(a) ÕÿÀ≥ÿ¨sı A, B, C Ã¡V 7 : 9 : 6 ¨sxtsQˆªRΩVÚÃ¡Õ‹[ xmsLiøR¡VN]©´s™´s¤Õ¡©´sV

(b) (B NTP ÕÿÀ≥œ¡Li c C NTP ÕÿÀ≥œ¡Li) = LRiW. 3,600/-

(c) A NTP LRiW. 16,000/- ÕÿÀ≥œ¡LixqsLji\π∏∂V©´s xqs™´sWµ≥y©´sLi

(1) (a), (b) Ã¡V xqsLji\π∏∂V©´s≠s (2) (b), (c) Ã¡V xqsLji\π∏∂V©´s≠s

(3) (a), (c) Ã¡V xqsLji\π∏∂V©´s≠s (4) (a), (b), (c) Ã¡V @¨dsı xqsLji\π∏∂V©´s≠s

————————————————————————————————————————

33. A is twice as efficient as B and together they can finish a work in 18 days. A alone can

finish the work in

(1) 27 days (2) 54 days (3) 36 days (4) 45 days

B NRP©yı A lLi…Ì”¡Lixmso ry™´sVLÛRiQ˘Liª][ xms¨s ¬ø¡[∏R∂VgRiÃ¡≤R∂V ™´sVLji∏R∂VV ≠dsLjiµÙR∂LRiW NRP÷¡zqs INRP xms¨s¨s18 L][«¡ŸÃ¡Õ‹[ xmspLjiÚ ¬ø¡[∏R∂VgRiÃ¡LRiV. A INRP‰≤R∂V C xms¨s¨s xmspLjiÚ ¬ø¡[∏R∂VgRiÃ¡ xqs™´sV∏R∂VLi

(1) 27 L][«¡ŸÃ¡V (2) 54 L][«¡ŸÃ¡V (3) 36 L][«¡ŸÃ¡V (4) 45 L][«¡ŸÃ¡V

————————————————————————————————————————


10/60

A

IS 2016 A 10 G

34. A and B undertake to do a piece of work for Rs. 6,000. A alone can do it in 6 days and

B alone can do it in 8 days. With the help of C, they finish it in 3 days. The share of

C in the amount is

(1) Rs. 3,000 (2) Rs. 2,250 (3) Rs. 750 (4) Rs. 1,500

A, B Ã¡V INRP xms¨s¨s LRiW. 6,000NRPV xmspLjiÚ ¬ø¡[∏R∂V≤y¨sNTP IxmsˆVN]©yıLRiV. C xms¨s¨s A INRP‰≤R∂V 6L][«¡ŸÃ¡Õ‹[©´sW, B INRP‰≤R∂V 8 L][«¡ŸÃ¡Õ‹[©´sV xmspLjiÚ ¬ø¡[∏R∂VgRiÃ¡LRiV. C xqs•¶¶¶∏R∂VLiª][ ≠dsLRiV C xms¨s¨s 3L][«¡ŸÃ¡Õ‹[ xmspLjiÚ ¬ø¡[aSLRiV. r~™´sVV¯Õ‹[ C π∏∂VVNRP‰ À≥ÿgRiLi

(1) LRiW. 3,000 (2) LRiW. 2,250 (3) LRiW. 750 (4) LRiW. 1,500

————————————————————————————————————————

35. A cricket game is played between two teams with 50 overs. In the first ten overs of the

game the run rate was only 3.2. In the next ten overs it is increased to 4.6. If the captain

decides that the teams’ total should be 303 runs, what should be the run rate for the

remaining 30 overs ?

lLiLi≤R∂V «¡»˝¡V INRP 50 J™´sL˝RiV ˙NTPZNP…fi A»¡©´sV A≤yLiVV. A»¡Õ‹[¨s Æ™sVVµR∂…”¡ 10 J™´sL˝RiÕ‹[¨s xmsLRiVgRiVÃ¡xqsLSxqsLji 3.2 ªRΩLRiV™yºΩ 10 J™´sL˝RiÕ‹[ @µj∂ 4.6NTP |msLjigjiLiµj∂. «¡»Ì¡V ©y∏R∂VNRPV≤R∂V Æ™sVVªRΩÚLi xmsLRiVgRiVÃ¡V303 ¬ø¡∏R∂W˘Ã¡¨s ¨sLÒRiLiVV}qsÚ ≠sVgji÷¡©´s 30 J™´sL˝RiÕ‹[ xmsLRiVgRiVÃ¡ xqsLSxqsLji FsLiªRΩ DLi≤y÷¡?

(1) 6.25 (2) 6.5 (3) 7.0 (4) 7.5

————————————————————————————————————————

36. A company paid Rs. 6,00,000 as bonus to its employees at different levels A, B and C. Eachemployee at level A receives one and half times of the amount that was paid to each

employee at level B and each employee at level B was paid twice the amount paid to the

employee at level C. If 50 employees were on level A, 75 on level B and 100 on level C,

how much amount was paid to each employee of level A ?

(1) Rs. 1,500 (2) Rs. 3,000 (3) Rs. 4,500 (4) Rs. 6,000

A, B ™´sVLji∏R∂VV C @©´sV rÛyLiVVÃ¡Õ‹[ D©´sı Dµ][˘gRiVÃ¡NRPV INRP NRPLi|ms¨ds LRiW. 6,00,000 Æ™sVVªRΩÚLi À‹[©´s£qsgSBr°ÚLiµj∂. A rÛyLiVVÕ‹[¨s Dµ][˘gjiNTP B¿¡Ë©´s Æ™sVVªRΩÚLi B rÛyLiVVÕ‹[¨s Dµ][˘gjiNTP B¿¡Ë©´s Æ™sVVªyÚ¨sNTP INRP…”¡©´sıLRilLi»˝¡V ™´sVLji∏R∂VV B rÛyLiVVÃ¡Õ‹[¨s Dµ][˘gjiNTP B¿¡Ë©´s Æ™sVVªRΩÚLi C rÛyLiVVÕ‹[¨s Dµ][˘gjiNTP B¿¡Ë©´s Æ™sVVªyÚ¨sNTPlLiLi≤R∂V lLi»˝¡V. A rÛyLiVVÕ‹[ 50 ™´sVLiµj∂, B rÛyLiVVÕ‹[ 75 ™´sVLiµj∂, C rÛyLiVVÕ‹[ 100 ™´sVLiµj∂ Dµ][˘gRiVÃ¡VLi¤…¡[A rÛyLiVVÕ‹[ D©´sı INRP Dµ][˘gjiNTP B¿¡Ë©´s À‹[©´s£qs FsLiªRΩ?


————————————————————————————————————————


11/60

A

IS 2016 A 11 G

37. While covering a distance of 24 km, a man notices that after walking for 1 hour and

40 minutes, the distance covered by him was 7

5

of the remaining distance. His speed of

walking is

(1) 9 km/hour (2) 6 km/hour (3) 10 km/hour (4) 8 km/hour

24 NTP.≠dsV µR∂WLS¨sı ˙xms∏R∂Wfl”·Li¬ø¡[ ˙NRP™´sVLiÕ‹[ INRP ™´s˘QQNTPÚ INRP gRiLi»¡ 40 ¨s≠sVuyÃ¡V ©´s≤T∂¿¡©´s ªRΩLRiV™yªRΩ,

@ªRΩ©´sV ≠sVgji÷¡©´s µR∂WLRiLiÕ‹[7

5 ™´sLiªRΩV µR∂WLRiLi ˙xms∏R∂Wfl”·Liøy≤R∂¨s gRi™´sV¨sLiøy≤R∂V. @ªRΩ¨s ©´s≤R∂NRP Æ™s[gRiLi

(1) 9 NTP≠dsV/gRiLi»¡ (2) 6 NTP≠dsV/gRiLi»¡ (3) 10 NTP≠dsV/gRiLi»¡ (4) 8 NTP≠dsV/gRiLi»¡ ————————————————————————————————————————

38. A cyclist reaches a certain place in 6 hours. If he reduces his speed by

5

1th, he goes 5 km

less in the same time. His speed (in km/hour)

INRP ™´s˘QQNTPÚ \|qsNTPÕfi\|ms ˙xms∏R∂Wfl”·Li¿¡, INRP ˙xmsÆµ∂[aS¨sı 6 gRiLi»¡Ã¡Õ‹[ ¬ø¡[LRiªy≤R∂V. A ™´s˘QQNTPÚ @ªRΩ¨s Æ™s[gS¨sı Hµ][ ™´sLiªRΩV ªRΩgÊjiLiøR¡VNRPVLi¤…¡[, @Æµ∂[ xqs™´sV∏R∂VLiÕ‹[ @ªRΩ©´sV 5 NTP≠dsV ªRΩNRPV‰™´s ˙xms∏R∂Wfl”·ryÚ≤R∂V. @ªRΩ¨s Æ™s[gRiLi(NTP≠dsV/gRiLi»¡NRPV)

(1) 5 (2) 46

1(3) 4

2

1(4) 3

6

5

————————————————————————————————————————

39. Two trains are running in opposite directions with the same speed. If the length of each train

is 100 meters and they cross each other in 10 seconds, then the speed of each train is(in km/hour)

lLiLi≤R∂V \lLiŒœ¡ß˛ ™´s˘ºΩlLi[NRP µj∂aRPÕ‹[ IZNP[ Æ™s[gRiLiª][ ˙xms∏R∂Wfl”·xqsVÚ©yıLiVV. IN]‰NRP‰ \lLiÃ¡V F~≤R∂™´so 100≠dsV»¡L˝RiV DLi≤T∂ @≠s INRPµy¨s¨s ™´sVL]NRP…”¡ 10 |qsNRP©˝´sÕ‹[ µy…”¡æªΩ[, IN]‰NRP‰ \lLiÃ¡V π∏∂VVNRP‰ Æ™s[gRiLi(gRiLi»¡NRPV NTPÕ‹[≠dsV»¡L˝RiÕ‹[)(1) 84 (2) 72 (3) 36 (4) 32

————————————————————————————————————————

40. The distance between two stations A, B is 390 km. A train starts from station A at 10 AM

and travels towards station B at 65 kmph. Another train starts from station B at 11 AM and

travels towards station A at 35 kmph. The time they meet is

A ™´sVLji∏R∂VV B }qÌsxtsQ©˝´s ™´sVµ≥R∂˘ µR∂WLRiLi 390 NTP.≠dsV. INRP \lLiÃ¡V }qÌsxtsQ©´sV A ™´sµÙR∂ 10 A.MNRPV 65 NTP.≠dsV/gRiLiÆ™s[gRiLiª][ ¡∏R∂VÃ¡VÆµ∂[Lji }qÌsxtsQ©´sV B \ Æ™sxmso ˙xms∏R∂Wfl”·xqsVÚLiµj∂. Æ™s[L]NRP \lLiÃ¡V }qÌsxtsQ©´sV B ™´sµÙR∂ 11 A.M NRPV35 NTP≠dsV/gRiLi Æ™s[gRiLiª][ ¡∏R∂VÃ¡VÆµ∂[Lji }qÌsxtsQ©´sV A \ Æ™sxmso ˙xms∏R∂Wfl”·xqsVÚLiµj∂. @≠s NRPÃ¡VxqsVNRPVÆ©s[ xqs™´sV∏R∂VLi

(1) 2 PM (2) 2.15 PM (3) 2.30 PM (4) 2.45 PM

————————————————————————————————————————


12/60

A

IS 2016 A 12 G

41. The number of times in a day, the hour and minute hands of a clock are in a straight line

but opposite in direction, is

INRP L][«¡ŸÕ‹[ gRi≤T∂∏R∂WLRiLiÕ‹[¨s gRiLi»¡Ã¡ ™´sVLji∏R∂VV ¨s≠sVuyÃ¡ ™´sVVŒœ¡ß˛ IZNP[ xqsLRiŒœ¡lLi[≈¡Õ‹[, ™´s˘ºΩlLi[NRPµj∂aRPÕ‹[ Fs¨sı ryL˝RiV DLi…ÿLiVV(1) 20 (2) 22 (3) 24 (4) 44

————————————————————————————————————————

42. A watch gains 5 secs in 4 mins and was set right at 8 AM. What time will it show at

9 PM on the same day ?

INRP ¬ø¡[ºΩ gRi≤T∂∏R∂WLRiLi ˙xmsºΩ ©yÃ¡VgRiV ¨s≠sVuyÃ¡NRPV 5 |qsNRP©´sVÃ¡V @µ≥j∂NRPLigS ©´s≤R∂VxqsVÚLiµj∂. µy¨s¨sDµR∂∏R∂VLi 8 gRiLi»¡Ã¡NRPV xqsLji¬ø¡[}qsÚ @Æµ∂[ L][«¡Ÿ LS˙ºΩ 9 gRiLi»¡Ã¡NRPV @µj∂ øR¡W}ms \¤…¡™´sVV FsLiªRΩ?(1) 9:15:00 PM (2) 9:16:15 PM (3) 9:14:15 PM (4) 9:15:05 PM

————————————————————————————————————————

43. The last day of a century cannot be

(1) Monday (2) Wednesday (3) Friday (4) Saturday

aRPªyÙ¡LiÕ‹[¨s ¿¡™´sLji L][«¡Ÿ @™´s¤Õ¡[¨sµj∂(1) r°™´sV™yLRiLi (2) ¡Vµ≥R∂™yLRiLi (3) aRPV˙NRP™yLRiLi (4) aRP¨s™yLRiLi

————————————————————————————————————————

44. X and Y invest in a business in the ratio 2 : 3. After donating 10% of the total profit to a

school, X gets Rs. 900 as profit. Then Y’s profit is

(1) Rs. 1,600 (2) Rs. 2,500 (3) Rs. 2,250 (4) Rs. 1,350

INRP ™y˘FyLRiLiÕ‹[ X ™´sVLji∏R∂VV YÃ¡V 2 : 3 ¨sxtsQˆºΩÚÕ‹[ |ms»Ì¡V¡≤T∂ |ms…ÌÿLRiV. Æ™sVVªRΩÚLi ÕÿÀ≥œ¡LiÕ‹[ 10%,INRP FyhRiaSÃ¡NRPV ≠sLSŒœ¡LigS B¿¡Ë©´s ªRΩLRiV™yªRΩ X NTP LRiW. 900 ÕÿÀ≥œ¡Li ™´s¿¡ËLiµj∂. @xmso≤R∂V YNTP ™´s¿¡Ë©´sÕÿÀ≥œ¡Li(1) LRiW. 1,600 (2) LRiW. 2,500 (3) LRiW. 2,250 (4) LRiW. 1,350

————————————————————————————————————————

45. Ram and Shyam enter into a partnership. Ram supplies whole of the capital amounting to

Rs. 60,000 with the condition that the profits are to be equally divided and that Shyam pays

Ram interest on half of the capital at 10% per annum, but receives Rs. 150 per month for

carrying on the concern. Find their total yearly profit when Shyam’s income is half of

Ram’s income.

(1) Rs. 10,800 (2) Rs. 8,400 (3) Rs. 14,200 (4) Rs. 12,600

LS™±sV ™´sVLji∏R∂VV aS˘™±sVÃ¡ À≥ÿgRiry*™´sV˘LiÕ‹[ Æ™sVVªRΩÚLi LRiW. 60,000 r~™´sVV¯©´sV LS™±sV |ms»Ì¡V¡≤T∂ |ms…Ì”¡™´s¿¡Ë©´s ÕÿÀ≥ÿ¨sı xqs™´sW©´sLigS xmsLiøR¡VNRPVÆ©s[»¡»˝¡V ™´sVLji∏R∂VV aS˘™±sV xqsgRiLi |ms»Ì¡V¡≤T∂ ≠dsVµR∂ LS™±sVNRPVxqsLi™´sªRΩ=LS¨sNTP 10% ™´s≤ÔU∂ B¿¡Ë, ™y˘FyLRiLi ©´s≤T∂zmsLi¿¡©´sLiµR∂VNRPV Æ©sÃ¡NRPV LRiW. 150 ºdΩxqsVNRPVÆ©s[»¡»˝¡VgSIxmsˆLiµR∂Li NRPVµR∂VLRiVËNRPV©yıLRiV. aS˘™±sV LS¡≤T∂ LS™±sV LS¡≤T∂Õ‹[ xqsgRiLi D©´sıQ»˝¡LiVVæªΩ[, ™y˘FyLRiLiÕ‹[™´s¿¡Ë©´s Æ™sVVªRΩÚLi xqsLi™´sªRΩ=LRi ÕÿÀ≥œ¡Li FsLiªRΩ?(1) LRiW. 10,800 (2) LRiW. 8,400 (3) LRiW. 14,200 (4) LRiW. 12,600

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13/60

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IS 2016 A 13 G

46. In a Geometrical figure if radius is 7 units and height is 6 units, match the following

(assuming suitable units and take ! = 22/7).

(a) Area of the circle (i) 264(b) Volume of the cone (ii) 924

(c) Volume of the cylinder (iii) 154

(d) Curved surface area of the cylinder (iv) 308

«ÿ˘≠sVºdΩ∏R∂V xms…ÿÃ¡Õ‹[ ™y˘ryLÛRiLi 7 ∏R∂VW¨s»˝¡V, FsªRΩVÚ 6 ∏R∂VW¨s»˝¡V DLi¤…¡[ C ˙NTPLiµj∂ ™y…”¡¨s«¡ªRΩxmsLRiøR¡Li≤T∂ (xqs\lLi©´s ∏R∂VW¨s»˝¡V ºdΩxqsVN][Li≤T∂, ! = 22/7 @¨s ºdΩxqsVN][Li≤T∂).(a) ™´sXªRΩÚ \Æ™saSÃ¡˘™´sVV (i) 264(b) aRPLiNRPV™´so xmnsV©´sxmsLji™´sWfl·™´sVV (ii) 924(c) xqÛsWxms™´sVV xmnsV©´sxmsLji™´sWfl·™´sVV (iii) 154(d)

xqÛsWxmsLi ™´s˙NRPªRΩÃ¡ \Æ™saSÃ¡˘Li(iv) 308

(a) (b) (c) (d)

(1) (ii) (iii) (iv) (i)

(2) (iii) (iv) (ii) (i)

(3) (iv) (iii) (ii) (i)

(4) (ii) (i) (iv) (iii)

————————————————————————————————————————


List—I List—II

(a) Cuboid (i) Square

(b) Cube (ii) Circle

(c) Sphere (iii) Triangle

(d) Cone (iv) Rectangle

˙NTPLiµj∂ ™y…”¡¨s «¡ªRΩ ¬ø¡[∏R∂VLi≤T∂«ÿ’¡ªy —I «ÿ’¡ªy —II

(a) µk∂LÁRi xmnsV©´sLi (i) øR¡ªRΩVLRi˙xqsLi(b) xmnsV©´sLi (ii) ™´sXªRΩÚLi(c) g][Œœ¡™´sVV (iii) ˙ºΩÀ≥œ¡V«¡™´sVV(d) aRPLiNRPV™´so (iv) µk∂LÁRiøR¡ªRΩVLRi˙xqsLi

(a) (b) (c) (d)

(1) (i) (iv) (iii) (ii)

(2) (iv) (i) (ii) (iii)

(3) (iii) (i) (iv) (ii)

(4) (ii) (iii) (i) (iv)

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14/60

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IS 2016 A 14 G

48. If the length of a certain rectangle is decreased by 4 cm and width is increased by 3 cm,

a square with the same area as the original rectangle would result in. The perimeter of the

original rectangle in cm is

INRP µk∂LÁRiøR¡ªRΩVLRi˙xqsLi π∏∂VVNRP‰ F~≤R∂™´so©´sV 4 cm ªRΩgÊjiLi¿¡ Æ™s≤R∂Ã¡Vˆ©´sV 3 cm |msLi¿¡æªΩ[ GLRiˆ≤T∂©´s

øR¡ªRΩVLRi˙xqs \Æ™saSÃ¡˘Li, µk∂LÁRiøR¡ªRΩVLRi˙xqs \Æ™saSÃ¡˘Liª][ xqs™´sW©´s™´sV™´soªRΩVLiµj∂. @xmso≤R∂V µk∂LÁRiøR¡ªRΩVLRi˙xqsxmso øR¡V»Ì¡V

N]Ã¡ªRΩ |qsLi.≠dsVÃ¡Õ‹[

(1) 46 (2) 48 (3) 50 (4) 52

————————————————————————————————————————

49. Ramu cuts a metal plate into two equal halves. He again cuts one half into smaller pieces

of equal size. Each small piece is of 20 grams in weight. If he has a total of 7 pieces of

the metal, what was the weight of the original plate in grams ?

LS™´sVV INRP Õ‹[x§¶¶¶xmso lLi[NRPV¨s lLiLi≤R∂V xqs™´sV À≥ÿgSÃ¡VgS NRPºΩÚLjiLiøy≤R∂V. ºΩLjigji INRP xqsgRi À≥ÿgS¨sı xqs™´sW©´s

À≥ÿgSÃ¡VgS D©´sı ¿¡©´sı ™´sVVNRP‰Ã¡VgS NRPºΩÚLjiLiøy≤R∂V. ˙xmsºΩ ¿¡©´sı ™´sVVNRP‰ π∏∂VVNRP‰ ¡LRiV™´so 20 ˙gS. @ªRΩ≤T∂

™´sµÙR∂ Æ™sVVªRΩÚLi 7 lLi[NRPV ™´sVVNRP‰Ã¡V DLi¤…¡[, @ªRΩ≤R∂V NRPºΩÚLjiLi¿¡©´s Æ™sVVµR∂…”¡ lLi[NRPV ¡LRiV™´so ˙gS.Ã¡Õ‹[ FsLiªRΩ?

(1) 140 (2) 160 (3) 210 (4) 240

————————————————————————————————————————

50. Two metallic cones of heights 4.1 cm and 4.3 cm and each radius of base radius as

2.1 cm are melted together and recast into a sphere. The diameter of the sphere in cm is

4.1 |qsLi.≠dsV ™´sVLji∏R∂VV 4.3 |qsLi.≠dsV FsªRΩVÚÃ¡V, IN]‰NRP‰µy¨sNTP 2.1 |qsLi.≠dsV À≥œ¡W™y˘ryLÛRiLi NRP÷¡gji D©´sı

lLiLi≤R∂V Õ‹[x§¶¶¶xmso aRPLiNRPV™´soÃ¡©´sV NRPLjigjiLi¿¡ INRP g][Œœ¡LigS ™´sV÷¡øyLRiV. A g][Œœ¡xmso ™y˘xqs™´sVV |qsLi.≠dsVÃ¡Õ‹[

(1) 4.2 (2) 4.5 (3) 4.8 (4) 5

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15/60

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IS 2016 A 15 G

51. Consider the following statements

(a) Any two similar figures are equal

(b) Two circles with radii 4 cm and 5 cms are similar

(c) A square and a rhombus are similar

(d) An equilateral triangle of side 3 cms is similar to an equilateral triangle of side 4 cms

Which of the above statement/s is/are correct ?

(1) (a) and (c) (2) (b) and (d)

(3) (a), (b) and (c) (4) (a) only

C ˙NTPLiµj∂ ˙xms™´søR¡©yÃ¡©´sV xmsLjibdP÷¡LiøR¡Li≤T∂(a) G lLiLi≤R∂V xqsLRiWxms xms…ÿ\¤Õ¡©y xqs™´sW©´sLigS DLi…ÿLiVV(b) 4 |qsLi.≠dsVÃ¡ ™y˘ryLÛRi™´sVV ™´sVLji∏R∂VV 5 |qsLi.≠dsVÃ¡ ™y˘ryLÛRi™´sVV gRiÃ¡ lLiLi≤R∂V ™´sXªyÚÃ¡V xqsLRiWFyÃ¡V(c) øR¡ªRΩVLRi˙xqs™´sVW, xqs™´sV øR¡ªRΩVLRiV˜È«¡™´sVV xqsLRiWFyÃ¡V(d) 3 |qsLi.≠dsVÃ¡ À≥œ¡V«¡™´sVV gRiÃ¡ xqs™´sVÀÿx§¶¶¶ß ˙ºΩÀ≥œ¡V«¡™´sVV, 4 |qsLi.≠dsVÃ¡ À≥œ¡V«¡™´sVV gRiÃ¡ xqs™´sVÀÿx§¶¶¶ß

˙ºΩÀ≥œ¡V«ÿ¨sNTP xqsLRiWxms™´sVV\|ms ˙xms™´søR¡©yÃ¡Õ‹[ Gµj∂/G≠s xqs\lLi©´sµj∂?(1) (a) ™´sVLji∏R∂VV (c) (2) (b) ™´sVLji∏R∂VV (d)(3) (a), (b) ™´sVLji∏R∂VV (c) (4) (a) INRP‰¤…¡[

————————————————————————————————————————


(a) Mahalanobis (i) #

(b) Srinivasa Ramanujan (ii) First Indian Satellite

(c) Bhaskara (iii) Number Theory

(d) Aryabhatta (iv) Indian Statistical Institute

˙NTPLiµj∂ ™y…”¡¨s «¡ªRΩNRPWLRiËLi≤T∂(a) ™´sVx§¶¶¶Ã¡©Ø[’¡£qs (i) #(b) $¨s™yxqs LS™´sW©´sV«¡©±s (ii) Æ™sVVµR∂…”¡ À≥ÿLRiªRΩ Dxms˙gRix§¶¶¶Li(c) À≥ÿxqs‰LRi (iii) xqsLi∆ÿ˘ aSxqsÚQ˚™´sVV(d) ALRi˘À≥œ¡»Ì¡ (iv) BLi≤T∂∏R∂V©±s rÌy…”¡zqÌsNRPÕfi B©±szqÌs»¡W˘…fi

(a) (b) (c) (d)(1) (iv) (iii) (i) (ii)

(2) (ii) (iv) (iii) (i)

(3) (iii) (ii) (iv) (i)

(4) (i) (iii) (ii) (iv)

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16/60

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IS 2016 A 16 G

53. What is the value of 2)16x(

16

", if

(i) x $ –16, and (ii) x2 + 32x = 320

(i) x $ –16, ™´sVLji∏R∂VV (ii) x2 + 32x = 320 @LiVVæªΩ[ 2)16x(16

"≠sÃ¡V™´s FsLiªRΩ?

(1) 36 (2)576

1(3)

320

1(4)

36

1

————————————————————————————————————————

54. The area of a rectangle is 60 sq. units. If the length and breadth are reduced respectively

by 6 units and 2 units, it becomes a square. Then the area of the square (in sq. units) is

INRP µk∂LÁRi øR¡ªRΩVLRi˙xqsxmso \Æ™saSÃ¡˘Li 60 øR¡µR∂LRixmso ∏R∂VW¨s»˝¡V. µy¨s F~≤R∂™´so, Æ™s≤R∂Ã¡VˆÃ¡©´sV ™´sLRiVxqsgS6 ∏R∂VW¨s»˝¡V ™´sVLji∏R∂VV 2 ∏R∂VW¨s»˝¡V ªRΩgÊji}qsÚ @µj∂ INRP øR¡ªRΩVLRi˙xqs™´sV™´soªRΩVLiµj∂. @xmsˆV≤R∂V A øR¡ªRΩVLRi˙xqsxmso\Æ™saSÃ¡˘™´sVV (øR¡µR∂LRixmso ∏R∂VW¨s»˝¡Õ‹[)(1) 4 (2) 9 (3) 16 (4) 36

————————————————————————————————————————

55. Consider the following statements

(a) The higher the sun is in the sky, the shortest the shadow of an object on the earth

(b) The shortest shadow of an object occurs at local noon

(c) On the new moon day, the sun and the moon are on either side of the earth

Which of the statements given above is/are correct ?

(1) (a) and (b) (2) (a) and (c)

(3) (a), (b) and (c) (4) Only (b)

˙NTPLiµj∂ B¿¡Ë©´s ˙xms™´søR¡©yÃ¡©´sV xmsLjibdP÷¡LiøR¡Li≤T∂

(a) ANSaRPLiÕ‹[ xqsWLRiV˘≤R∂V FsLiªRΩ FsªRΩVÚ©´s DLi¤…¡[, À≥œ¡W≠sV\|ms INRP ™´sxqsVÚ™´so ¨ds≤R∂ @LiªRΩ ¿¡©´sıgSDLi»¡VLiµj∂

(b) INRP ™´sxqsVÚ™´so @ºΩ ¿¡©´sı ¨ds≤R∂ A ˙FyLiªRΩxmso ≠sV»Ì¡ ™´sVµ≥y˘x§¶¶¶ıLiÕ‹[ xms≤R∂VªRΩVLiµj∂

(c)

@™´sW™yxqs˘ ©y≤R∂V xqsWLRiV˘≤R∂V, øR¡Li˙µR∂V≤R∂V À≥œ¡W≠sVNTP ¬ø¡L]NRP \Æ™sxmso©´s DLi…ÿLRiV\|ms©´s B¿¡Ë©´s ˙xms™´søR¡©yÃ¡Õ‹[ Gµj∂/G≠s xqs\lLi©´s≠s?

(1) (a) ™´sVLji∏R∂VV (b) (2) (a) ™´sVLji∏R∂VV (c)

(3) (a), (b) ™´sVLji∏R∂VV (c) (4) (b) INRP‰¤…¡[ ————————————————————————————————————————


17/60

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56. The area (in sq. units) of the polygon whose vertices are (0,0), (4,0), (4,4), (2,2) and (0,3) is

(0,0), (4,0), (4,4), (2,2) ™´sVLji∏R∂VV (0,3)Ã¡V bdPL


18/60

A

IS 2016 A 18 G

In each of the Questions 67 to 72, a sequence of numbers that follow a definite pattern

is given. Each question has a blank space. Fill it by the correct answer from the four

given options to complete the sequence without breaking the pattern.

67 ©´sVLi≤T∂ 72 ™´sLRiNR V gRiÃ¡ ˙xmsºΩ ˙xmsaR ıÕ‹[©´sV B¿¡Ë©´s xqsLi≈¡˘Ã¡V INR ˙NR ™´sV¡µÙR∂\Æ™sV©´s ¨s∏R∂V™´sW¨sı Fy…”¡xqsVÚ©yıLiVV.˙xmsºΩ ˙xmsaR ıÕ‹[©´sV D©´sı ∆ÿ◊d¡¨s @©´sV˙NR ™´sV ¨s∏R∂V™´sW¨sNT À≥œ¡LigRiLi NR ÃÊ¡NR VLi≤y B¿¡Ë©´s ©yÃ¡VgRiV H¿¡ËÈNSÃ¡ ©´sVLi≤T∂xqsLji\π∏∂V©´s «¡™y¡Vª][ xmspLjiLiøR¡Li≤T∂.

67. 5, 11, 28, 53, _____, 175, 296.

(1) 89 (2) 123 (3) 126 (4) 152

————————————————————————————————————————

68. 7, 6, 11, 13, 15, 20, 19, 27, 23, _____.

(1) 27 (2) 34 (3) 36 (4) 37

————————————————————————————————————————

69. 4, 10, 18, 28, 40, _____, 70, 88.

(1) 36 (2) 44 (3) 54 (4) 64

————————————————————————————————————————

70. 21, _____, 55, 78, 105, 136.

(1) 36 (2) 38 (3) 42 (4) 45

————————————————————————————————————————

71. 3, 7, 13, 21, 31, ____, 57, 73.

(1) 39 (2) 43 (3) 49 (4) 53

————————————————————————————————————————

72. 24, 60, 120, 210, ____, 504, 720.

(1) 226 (2) 306 (3) 336 (4) 420

————————————————————————————————————————

In the Questions 73 to 77, the sequence of English alphabets and the corresponding

numbers 1 to 26, follow a certain pattern. Fill in the blank space in each question with

the correct answer from the four given options without breaking the pattern.

73 ©´sVLi≤T∂ 77 ™´sLRiNR V B¿¡Ë©´s ˙xmsaR ıÃ¡Õ‹[ ALig˝Ri @OR QLSÃ¡V ™´sVLji∏R∂VV ªRΩªRΩ=Li¡Liµ≥j∂ªRΩ xqsLi≈¡˘Ã¡V 1 ©´sVLi≤T∂ 26

™´sLRiNR V, INR ˙NR ™´sV¡µÙR∂\Æ™sV©´s ¨s∏R∂V™´sW¨sı Fy…”¡xqsVÚ©yıLiVV. ˙xmsºΩ ˙xmsaR ıÕ‹[ D©´sı ∆ÿ◊d¡¨s, @©´sV˙NR ™´sV ¨s∏R∂V™´sW¨sNTÀ≥œ¡LigRi™´sVV NR Ã¡gRiNR VLi≤y, B¿¡Ë©´s ©yÃ¡VgRiV H¿¡ËÈNSÃ¡ ©´sVLi≤T∂ xqsLji\π∏∂V©´s «¡™y¡Vª][ xmspLjiLiøR¡Li≤T∂.73. If VEDA’s birthday is on 22-5-41, then RAGA’s birthday is on _______.

VEDA xmso…Ì”¡©´s L][«¡Ÿ 22-5-41 @LiVVæªΩ[, RAGA xmso…Ì”¡©´s L][«¡Ÿ ________.(1) 17-1-71 (2) 18-11-51 (3) 18-1-71 (4) 19-1-61

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74. If AZEV : FUJQ, then BYFU : _______.

AZEV : FUJQ

@LiVVæªΩ[, @xmsˆV≤R∂VBYFU : _______.

(1) GKTP (2) GTKP (3) GTPK (4) PTKG

————————————————————————————————————————

75. If AKBAR : 15, then ANWAR : _______.

AKBAR : 15 @LiVVæªΩ[, @xmsˆV≤R∂V ANWAR : _______.(1) 11 (2) 19 (3) 17 (4) 21

————————————————————————————————————————

76. If ICET : 73, then HBDP : _______.

ICET : 73 @LiVVæªΩ[, @xmsˆV≤R∂V HBDP : _______.(1) 64 (2) 34 (3) 48 (4) 54

———————————————————————————————————————— 77. If FACT : 54, then TAKE : _______.

FACT : 54 @LiVVæªΩ[, @xmsˆV≤R∂V TAKE : _______.(1) 35 (2) 46 (3) 68 (4) 82

————————————————————————————————————————

In questions 78—82.

In a certain code of the word ‘SAINT’ is coded as 82147 and the word ‘MONKEY’ as

364950. Write the code for the following words using the conditions given below :

(i) If any code ends with ‘0’ change ‘0’ to 9

(ii) If no match is found use X

(iii) If the first digit is ‘0’ replace it by 1(iv) If both the first and last digits are equal numbers, $ 0 and $ 2, then change the first

digit to 2

˙xmsaR ıÃ¡V 78 ©´sVLi≤T∂ 82 ™´sLRiNR V.INR N][≤`∂Õ‹[ ‘SAINT’ @Æ©s[ xmsµR∂Li 82147 gS©´sV, ‘MONKEY’ @Æ©s[ xmsµR∂Li 364950 gS©´sV N][≤`∂¬ø¡[∏R∂V¡≤T∂æªΩ[ ˙NT LiµR∂ B¿¡Ë©´s xtsQLRiªRΩVÃ¡©´sV Aµ≥yLRiLigS ¬ø¡[xqsVN]¨s µj∂gRiV™´s xmsµyÃ¡NR V N][≤`∂ ˙™y∏R∂VLi≤T∂ :(i) G N][≤`∂\ZNP©y ¿¡™´sLRigS ‘0’ DLi¤…¡[, A ‘0’ ¨s 9 gS ™´sWLRiËLi≤T∂

(ii) xqsLjiF°÷¡©´sµj∂ Gµk∂ ¤Õ¡[NRPF°æªΩ[ X ™y≤R∂Li≤T∂

(iii) Æ™sVVµR∂…”¡ @LiZNP ‘0’ @LiVVæªΩ[ µy¨s rÛy©´sLiÕ‹[ 1 ™y≤R∂Li≤T∂

(iv)

Æ™sVVµR∂…”¡ ™´sVLji∏R∂VV ¿¡™´sLji @LiZNPÃ¡V, xqsV©yıNSNRP 2 NSNRP Æ™s[lLi[ xqs™´sW©´s™´sVV @LiVV©´s xqsLi≈¡˘Ã¡V@LiVVæªΩ[, Æ™sVVµR∂…”¡ @LiZNP N][≤`∂©´sV 2gS ™´sWLRiËLi≤T∂

78. The code for the word INMATES is

INMATES @Æ©s[ xmsµR∂Li π∏∂VVNRP‰ N][≤`∂

(1) 1342578 (2) 1347258 (3) 1432758 (4) 1432578

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79. The code for the word YESTERDAY is

YESTERDAY @Æ©s[ xmsµR∂Li π∏∂VVNRP‰ N][≤`∂(1) 15875XX29 (2) 15875XX21 (3) 05875XX20 (4) 15857XX29

————————————————————————————————————————

80. The code for the word STALKINGS is

STALKINGS @Æ©s[ xmsµR∂Li π∏∂VVNRP‰ N][≤`∂(1) 872X914X8 (2) 87X2914X8 (3) 272X914X8 (4) 272X194X8

————————————————————————————————————————

81. The code for the word MONASTERY is

MONASTERY @Æ©s[ xmsµR∂Li π∏∂VVNRP‰ N][≤`∂(1) 3642875X9 (2) 36248750X (3) 3642785X0 (4) 3642857X2

————————————————————————————————————————

82. The code for the word ASTEROIDS is

ASTEROIDS @Æ©s[ xmsµR∂Li π∏∂VVNRP‰ N][≤`∂(1) 1875X61X8 (2) 2875X61X8 (3) 3875X61X8 (4) 278X561X8

————————————————————————————————————————

83. A motor car starts with a speed of 70 kmph with its speed increasing for every two hours

by 10 kmph. The time taken to cover 360 kms is

(1) 4 hours 20 minutes (2) 4 hours 30 minutes

(3) 4 hours 40 minutes (4) 4 hours 50 minutes

INRP Æ™sW…ÿLRiV NSLRiV 70 NTP≠dsV/gRiLi Æ™s[gRiLiª][ Æ™sVVµR∂\¤Õ¡ ˙xmsºΩ lLiLi≤R∂V gRiLi»¡Ã¡NRPW 10 NTP≠dsV/gRiLi Æ™s[gS¨sı |msLiøR¡VNRPVLi»¡VLiµj∂. A NSLRiVNRPV 360 NTP.≠dsV µR∂WLS¨sı ˙xms∏R∂Wfl”·LiøR¡≤y¨sNTP xms¤…Ì¡[ xqs™´sV∏R∂VLi(1) 4 gRiLi»¡Ã¡ 20 ¨s≠sVuyÃ¡V (2) 4 gRiLi»¡Ã¡ 30 ¨s≠sVuyÃ¡V(3) 4 gRiLi»¡Ã¡ 40 ¨s≠sVuyÃ¡V (4) 4 gRiLi»¡Ã¡ 50 ¨s≠sVuyÃ¡V

————————————————————————————————————————

84. AB is a straight line. An insect starts from A and moves vertically up through 4 cms and

then horizontally towards right through 3 cms and again vertically up through 2 cms and

horizontally towards right through 2 cms and finally vertically down to reach B. Then the

area of the figure formed (in sq. cms) is

ABINRP xqsLRiŒœ¡ lLi[≈¡. INRP xmsoLRiVgRiV A ©´sVLi≤T∂ ¡∏R∂VÃ¡VÆµ∂[Lji ELÛRiQ*™´sVV≈¡LigS \|msNTP 4 |qsLi.≠dsVÃ¡V NRPµj∂÷¡,™´sV◊d¡˛ NRPV≤T∂\Æ™sxmso OTPQºΩ«¡ xqs™´sWLiªRΩLRiLigS 3 |qsLi.≠dsVÃ¡V NRPµj∂÷¡ ™´sV◊d¡˛ \|msNTP ELÛRiQ*™´sVV≈¡LigS 2 |qsLi.≠dsVÃ¡VNRPµj∂÷¡, ºΩLjigji NRPV≤T∂\Æ™sxmso OTPQºΩ«¡ xqs™´sWLiªRΩLRiLigS 2 |qsLi.≠dsVÃ¡V NRPµj∂÷¡ ¿¡™´sLRigS ˙NTPLiµj∂NTP @µ≥][™´sVV≈¡LigS©´s≤T∂¿¡ B¨s ¬ø¡[LjiLiµj∂. @xmsˆV≤R∂V GLRiˆ≤ÔR∂ xms»¡xmso \Æ™saSÃ¡˘™´sVV (øR¡µR∂LRixmso |qsLi.≠dsVÃ¡Õ‹[)(1) 24 (2) 26 (3) 30 (4) 144

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85. A person walks 40 m in the North-East direction and turns 90º to his left and walks 40 m.

Then, he walks 240 m towards south. Then, the distance between the starting point and

the last point is (in meters)

INRP ™´s˘QQNTPÚ CaS©´s˘ µj∂aRP©´s 40 ≠dsV. µR∂WLRi™´sVV ©´s≤T∂¿¡, ªRΩ©´s Fs≤R∂™´sV \Æ™sxmso 90º ºΩLjigji 40 ≠dsV µR∂WLRi™´sVV©´s≤R∂VryÚ≤R∂V. @xmsˆV≤R∂V µR∂OTPQfl· µj∂aRP©´s 240 ≠dsV. µR∂WLRi™´sVV ©´s≤R∂VryÚ≤R∂V. ©´s≤R∂NRP ˙FyLRiLi’≥¡Li¿¡©´s ’¡LiµR∂V™´so,

©´s≤R∂NRP xmspLjiÚ ¬ø¡[zqs©´s ’¡LiµR∂V™´soÃ¡ ™´sVµ≥R∂˘ µR∂WLRi™´sVV (≠dsV.Ã¡Õ‹[)

(1) 0 (2) 60 (3) 260 (4) 280

————————————————————————————————————————

86. A person walks in the given directions as follows

(i) 60 m to East ; (ii) then 80 m to South; (iii) then 120 m to West; (iv) then 30 m to North

and (v) then 60 m to East. The distance between the starting point and the last point is(in meters)

INRP ™´s˘QQNTPÚ ˙NTPLiµR∂ B¿¡Ë©´s µj∂NRPV‰Ã¡Õ‹[ ©´s≤R∂VryÚ≤R∂V

(i) ªRΩWLRiVˆ µj∂aRPÕ‹[ 60 ≠dsV.; (ii) ªRΩLRiV™yªRΩ µR∂OTPQfl· µj∂aRPÕ‹[ 80 ≠dsV.; (iii) A\|ms xms≤R∂™´sVLRi µj∂aRPÕ‹[ 120 ≠dsV.;(iv) ªRΩµR∂VxmsLji DªRΩÚLRi µj∂aRPÕ‹[ 30 ≠dsV. ™´sVLji∏R∂VV (v) @©´sLiªRΩLRiLi ªRΩWLRiVˆ µj∂aRPÕ‹[ 60 ≠dsV. ©´s≤R∂VryÚ≤R∂V.@ªRΩ©´sV ©´s≤R∂NRP ˙FyLRiLi’≥¡Li¿¡©´s ’¡LiµR∂V™´so, ©´s≤R∂NRP xmspLjiÚ ¬ø¡[zqs©´s ’¡LiµR∂V™´soÃ¡ ™´sVµ≥R∂˘ µR∂WLRi™´sVV (≠dsV.Ã¡Õ‹[)(1) 30 (2) 50 (3) 60 (4) 120

————————————————————————————————————————

87. A person walks 250 m towards East, then walks 50 m towards North, then walks 300 m

towards West. The distance between the starting point and the last point is (in meters)

INRP ™´s˘QQNTPÚ ªRΩWLRiVˆ µj∂aRPÕ‹[ 250 ≠dsV. ©´s≤R∂VryÚ≤R∂V, @xmsˆV≤R∂V DªRΩÚLRi µj∂aRPÕ‹[ 50 ≠dsV. ©´s≤R∂VryÚ≤R∂V.@xmsˆV≤R∂V xms≤R∂™´sVLRi µj∂aRPÕ‹[ 300 ≠dsV. ©´s≤R∂VryÚ≤R∂V. @ªRΩ©´sV ©´s≤R∂NRP ˙FyLRiLi’≥¡Li¿¡©´s ’¡LiµR∂V™´so, ©´s≤R∂NRP xmspLjiÚ¬ø¡[zqs©´s ’¡LiµR∂V™´soÃ¡ ™´sVµ≥R∂˘ µR∂WLRi™´sVV (≠dsV.Ã¡Õ‹[)

(1) 30 (2) 260 (3) 2100 (4) 250

————————————————————————————————————————

88. A person facing East moves 30 m towards East and then moves a distance of 40 m towards

South and then moves 60 m towards West. How far is he from the initial point in m

ªRΩWLRiVˆNRPV @’≥¡™´sVV≈¡LigS D©´sı ™´s˘QNTPÚ ªRΩWLRiVˆ µj∂NRPV‰gS 30 ≠dsV»¡L˝RiV ©´s≤T∂øyNRP µR∂OTPQfl·Li \Æ™sxmsoNRPV40 ≠dsV.Ã¡V ©´s≤T∂¿¡ A\|ms xms≤R∂™´sVLRi \Æ™sxmso 60 ≠dsV.Ã¡V ©´s≤T∂øy≤R∂V. Æ™sVVµR∂…”¡ ’¡LiµR∂V™´so ©´sVLi≤T∂ @ªRΩÆ≤∂LiªRΩµR∂WLRiLiÕ‹[ D©yı≤R∂V (≠dsV.Ã¡Õ‹[)(1) 50 (2) 60 (3) 70 (4) 130

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89. Find the missing number in the sequence 120, 99, 80, 63, 48, ?

120, 99, 80, 63, 48, ? @Æ©s[ @©´sV˙NRP™´sVLiÕ‹[ Õ‹[zmsLi¿¡©´s xqsLi≈¡˘©´sV NRP©´sVg]©´sV™´sVV(1) 35 (2) 38 (3) 39 (4) 40

————————————————————————————————————————

90. Find the next term in the sequence 589654237, 89654237, 8965423, 965423, ?

589654237, 89654237, 8965423, 965423, ? @Æ©s[ @©´sV˙NRP™´sVLiÕ‹[¨s ªRΩLRiV™yªRΩ xmsµR∂Li NRP©´sVN][‰Li≤T∂(1) 96542 (2) 65423 (3) 96543 (4) 65234

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Read the following data and answer Questions 91, 92, and 93 :

Out of a total of 35 students, 16 want to study French, 16 want to study Sanskrit and 11

want to study Telugu. 5 want to study both French and Telugu, and of these three want to

study Sanskrit as well. 5 want to study only Telugu and 8 want to study only Sanskrit.˙NT Liµj∂ µR∂ªyÚLiaR ™´sVV øR¡µj∂≠s 91, 92, 93 ˙xmsaR ıÃ¡NR V «¡™y’¡™´s*Li≤T∂ :

Æ™sVVªRΩÚLi 35 ™´sVLiµj∂ ≠sµy˘LÛRiVÃ¡Õ‹[ 16 ™´sVLiµj∂ ˙|mnsLi¿¡, 16 ™´sVLiµj∂ xqsLixqs‰QXªRΩ™´sVV ™´sVLji∏R∂VV 11 ™´sVLiµj∂æªΩÃ¡VgRiV øR¡µR∂V™´soªy™´sV©´sVNRPVLi»¡V©yıLRiV. 5 gRiVLRiV ˙|mnsLi¿¡ ™´sVLji∏R∂VV æªΩÃ¡VgRiV lLiLi≤R∂W øR¡µR∂™yÃ¡¨ds, ≠dsLjiÕ‹[™´sVVgÊRiVLRiV xqsLixqs‰QXªRΩLi NRPW≤y øR¡µR∂™yÃ¡¨ds @©´sVNRPVLi»¡V©yıLRiV. 5 gRiVLRiV æªΩÃ¡VgRiV ™´sW˙ªRΩÆ™s[V øR¡µR∂™yÃ¡¨sÀ≥ÿ≠s}qsÚ, 8 ™´sVLiµj∂ xqsLixqs‰QXªRΩLi ™´sW˙ªRΩÆ™s[V øR¡µR∂™yÃ¡¨s @©´sVNRPVLi»¡V©yıLRiV.

91. Match the following :

List–I List–II

(Choice of Languages) (No. of Students)

(a) Only French and Sanskrit (i) 2

(b) All French, Sanskrit and Telugu (ii) 1

(c) Only French and Telugu (iii) 4

(d) Only Sanskrit and Telugu (iv) 3

˙NTPLiµj∂ ™y…”¡¨s «¡ªRΩxmsLRiøR¡Li≤T∂ : «ÿ’¡ªy –I «ÿ’¡ªy –II (À≥ÿxtsQÃ¡ Fs¨sıNR Ã¡V) (≠sµy˘LÛRiVÃ¡ xqsLi≈¡˘)

(a) ˙|mnsLi¿¡ ™´sVLji∏R∂VV xqsLixqs‰QXªRΩLi ™´sW˙ªRΩÆ™s[V (i) 2(b) ˙|mnsLi¿¡, xqsLixqs‰XªRΩLi ™´sVLji∏R∂VV æªΩÃ¡VgRiV @¨dsı (ii) 1(c) ˙|mnsLi¿¡ ™´sVLji∏R∂VV æªΩÃ¡VgRiV ™´sW˙ªRΩÆ™s[V (iii) 4

(d) xqsLixqs‰QXªRΩLi ™´sVLji∏R∂VV æªΩÃ¡VgRiV ™´sW˙ªRΩÆ™s[V (iv) 3(a) (b) (c) (d)

(1) (iii) (iv) (i) (ii)

(2) (iii) (i) (ii) (iv)

(3) (iv) (iii) (ii) (i)

(4) (ii) (i) (iii) (iv)

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92. Which one of the following statements is not correct ?

(a) 10 students want to study at least two of the three languages

(b) 5 students do not want to study any of the three languages

(c) 4 students want to study all the three languages

(d) 7 students want to study only French

˙NTPLiµR∂ B¿¡Ë©´s ˙xms™´søR¡©yÃ¡Õ‹[ Gµj∂ xqsLjiNSµR∂V?

(a) 10 ™´sVLiµj∂ ≠sµy˘LÛRiVÃ¡V 3 À≥ÿxtsQÃ¡Õ‹[ NRP¨dsxqsLi lLiLi≤T∂Li…”¡©´s©yı øR¡µR∂™yÃ¡©´sVNRPVLi»¡V©yıLRiV(b) 5 gRiVLRiV ≠sµy˘LÛRiVÃ¡V ™´sVW≤R∂V À≥ÿxtsQÃ¡Õ‹[ Gµk∂ NRPW≤y øR¡µR∂™yÃ¡©´sVN][™´s≤R∂Li ¤Õ¡[µR∂V(c) 4 gRiVLRiV ≠sµy˘LÛRiVÃ¡V ™´sVW≤R∂V À≥ÿxtsQÃ¡V øR¡µR∂V™´soªy™´sV©´sVNRPVLi»¡V©yıLRiV(d) 7 gRiVLRiV ≠sµy˘LÛRiVÃ¡V ˙|mnsLi¿¡ ™´sW˙ªRΩÆ™s[V øR¡µR∂™yÃ¡©´sVNRPVLi»¡V©yıLRiV(1) (a) (2) (b) (3) (c) (4) (d)

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93. Read the following statements :

(a) 30 students want to study at least one of the three languages

(b) 20 students want to study only one of the three languages

(c) 2 students want to study only the two languages Sanskrit and Telugu

The correct answer is

(1) (a) is correct but (b) and (c) are wrong

(2) (a), (b) and (c) all are correct(3) (a) and (b) are correct but (c) is wrong

(4) (a) and (c) are correct but (b) is wrong

˙NTPLiµj∂ ˙xms™´søR¡©yÃ¡©´sV øR¡µR∂™´sLi≤T∂

(a) 30 ™´sVLiµj∂ ≠sµy˘LÛRiVÃ¡V ™´sVW≤R∂V À≥ÿxtsQÃ¡Õ‹[ NRP¨dsxqsLi INRP‰µy¨s\Æ©s©y øR¡µR∂™yÃ¡©´sVNRPVLi»¡V©yıLRiV(b) 20 ™´sVLiµj∂ ≠sµy˘LÛRiVÃ¡V ™´sVW≤T∂Li…”¡Õ‹[ INRP‰µy¨s¨s ™´sW˙ªRΩÆ™s[V øR¡µR∂™yÃ¡©´sVNRPVLi»¡V©yıLRiV(c) BµÙR∂LRiV ≠sµy˘LÛRiVÃ¡V xqsLixqs‰QXªRΩLi ™´sVLji∏R∂VV æªΩÃ¡VgRiV lLiLi≤T∂Li…”¡¨s ™´sW˙ªRΩÆ™s[V øR¡µR∂™yÃ¡©´sVNRPVLi»¡V©yıLRiVxqsLji\π∏∂V©´s xqs™´sWµ≥y©´s™´sVV

(1) (a) xqs\lLi©´sÆµ∂[ NS¨s (b) ™´sVLji∏R∂VV (c) xqsLjiNS™´so(2) (a), (b) ™´sVLji∏R∂VV (c) ™´sVW≤R∂V xqs\lLi©´sÆ™s[(3) (a) ™´sVLji∏R∂VV (b) xqs\lLi©´sÆ™s[ NS¨s (c) xqsLjiNSµR∂V(4) (a) ™´sVLji∏R∂VV (c) xqs\lLi©´s≠s NS¨s (b) xqsLjiNSµR∂V

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The number in the figures in Questions 94, 95 follow a pattern. Find the number in

the place marked (?).

˙NT Liµj∂ B¿¡Ë©´s 94, 95 ˙xmsaR ıÃ¡ xms»¡™´sVVÃ¡Õ‹[ xqsLi≈¡˘Ã¡V INR ˙NR ™´sVxmsµÙR∂ºΩÕ‹[ D©yıLiVV. (?) |ms…Ì”¡©´s ø][»¡ ™´s¬ø¡[ËxqsLi≈¡˘ NR ©´sVN][‰Li≤T∂.

94.52

133

403

587

94

415

395

89?

(1) 9 (2) 8 (3) 7 (4) 6

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95.22

84

32

126

43

3612

52

20?

(1) 16 (2) 8 (3) 10 (4) 2

———————————————————————————————————————— 96. A silver cuboid of dimensions 5.5 cms × 5 cm × 4.2 cms is melted to form circular coins

of diameter 1.75 cms and thickness 4 mm. Then the number of coins made from the silver metal is (Take ! = 22/7)

5.5 cms × 5 cm × 4.2 cms N]Ã¡ªRΩÃ¡V gRiÃ¡ INRP Æ™sLi≤T∂ µk∂LÁRi xmnsV©y¨sı NRPLjigjiLi¿¡ 1.75 cms ™y˘xqs™´sVV™´sVLji∏R∂VV 4 mm ™´sVLiµR∂™´sVV gRiÃ¡ ™´sXªyÚNSL Ri ©y‚fl·[Ã¡V ªRΩ∏R∂WLRiV ¬ø¡[ryLRiV. @xmsˆV≤R∂V Æ™sLi≤T∂ Õ‹[x§¶¶¶Li©´sVLi≤T∂ ªRΩ∏R∂W\lLi©´s ©y‚fl·[Ã¡ xqsLi≈¡˘ ( ! = 22/7 @¨s ºdΩxqsVN][Li≤T∂)(1) 120 (2) 80 (3) 60 (4) 12

———————————————————————————————————————— 97. A rectangular field has its breadth and length in the ratio 4 : 5. If the breadth of the field

is 20 m less than the length, then the perimeter of the field in m is

µk∂LÁRi øR¡ªRΩVLRi˙ryNSLRiLiÕ‹[ D©´sı INRP F~Ã¡™´sVV π∏∂VVNRP‰ Æ™s≤R∂Ã¡Vˆ, F~≤R∂VgRiV 4 : 5 ¨sxtsQˆºΩÚÕ‹[ gRiÃ¡™´so.A F~Ã¡™´sVV π∏∂VVNRP‰ Æ™s≤R∂Ã¡Vˆ F~≤R∂™´so NRP©yı 20 m ªRΩNRPV‰™´sgS D©´sıø][, A F~Ã¡™´sVV π∏∂VVNRP‰ øR¡V»Ì¡VN]Ã¡ªRΩ ≠dsV.Ã¡Õ‹[(1) 240 (2) 300 (3) 360 (4) 540

———————————————————————————————————————— The numbers in the following figures follow a pattern. Using this information, find thenumber in the place marked (?) in Questions 98, 99 and 100.

˙NT Liµj∂ B¿¡Ë©´s xms»¡™´sVVÃ¡Õ‹[ xqsLi≈¡˘Ã¡V INR ˙NR ™´sVxmsµÙR∂ºΩÕ‹[ D©yıLiVV. C xqs™´sWøyLRi™´sVV Dxmsπ∏∂WgjiLi¿¡ , ˙xmsaR ıÃ¡V

98, 99, 100Ã¡Õ‹[ (?) |ms…Ì”¡©´s ø][»¡ ™´s¬ø¡[Ë xqsLi≈¡˘©´sV NR ©´sVN][‰Li≤T∂.

98.

(1) 26 (2) 28 (3) 30 (4) 32

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23 5

1

8

3 27 3

3

8

1 24 2

4

3

6

? 3

4

2

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99.

(1) 3 (2) 4 (3) 5 (4) 6

————————————————————————————————————————

100.

(1) 2 (2)2

3(3)

2

1(4) 1

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101. Identify the correct statements

(a) Magnetic force does ‘no work’.

(b) Electrostatic charges generate magnetic field.

(c) If the lines of magnetic force are parallel then magnetic field is uniform.

(d) Uniform magnetic field is conservative.

xqs\ lLi©´s ≠s™´sLR ifl·Ã¡V gR iVLj iÚLiøR¡Li≤T∂

(a) @∏R∂Vry‰LiªRΩ ¡Ã¡™´sVV "xms¨s¬ø¡[∏R∂VµR∂V'.(b) zqÛsLRi ≠sµR∂V˘µyÆ™s[aRP™´sVVÃ¡ ™´sÃ¡©´s @∏R∂Vry‰LiªRΩ ZOP[QQ˙ªRΩ™´sVV DªRΩˆºΩÚ @gRiV©´sV.

(c) @∏R∂Vry‰LiªRΩ ¡Ã¡ lLi[≈¡Ã¡V xqs™´sWLiªRΩLRi\Æ™sV©´s @∏R∂Vry‰LiªRΩ ZOP[QQ˙ªRΩ™´sVV GNRPLkiºΩÕ‹[ DLi≤R∂V©´sV.

(d) GNRPLkiºΩ @∏R∂Vry‰LiªRΩ ZOP[QQ˙ªRΩ™´sVV ¨sªRΩ˘ªRΩ*Q\Æ™sV©´sµj∂.

(1) (a), (c) (2) (a), (c), (d) (3) (a), (b), (c) (4) (b), (c)

————————————————————————————————————————

102. What physical property of the following uses non-destructive evaluation experiment to image

defects in materials ?

(1) Sound (2) Heat (3) Electrical (4) Magnetic

C ˙NT PLiµj ∂ G À≥›ºΩNR P µ≥R ∂LS¯¨sı, ˙µR ∂™´ s˘™´ sVVÃ¡Õ‹[ gRiÃ¡ µ][ uyÃ¡©´ sV ˙xmsºΩ’¡Li’¡Li¬ø¡[ @≠s©yaR PNR P ≠sÃ¡V™´ sÃ¡V NR P©´sVN]‰Æ©s[˙xmsπ∏∂WgR i™´sVVÕ‹[ ™y≤R ∂ªyLR iV?

(1) µ≥R∂*¨s (2) DxtÒsQ™´sVV (3) ≠sµR∂V˘ª`Ω (4) @∏R∂Vry‰LiªRΩ

————————————————————————————————————————

24 1

?

5

4

12 12

12

?

2

1


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103. Identify the correct statements

(a) Sound waves and ultrasonic waves are longitudinal mechanical waves.

(b) Sound waves are longitudinal mechanical waves and electromagnetic waves are transversemechanical waves.

(c) Sound waves are longitudinal mechanical waves and ultrasonic waves are transversemechanical waves.

(d) Electromagnetic waves are transverse waves.

(1) (a), (b) only (2) (a), (b), (c) only (3) (a), (d) only (4) (a) only

xqs\ lLi©´ s ≠s™´sLR ifl·Ã¡V gR iVLjiÚLiøR¡Li≤T∂(a) µ≥R∂*¨s ªRΩLRiLigSÃ¡V ™´sVLji∏R∂VV @ºΩµ≥R∂*¨s ªRΩLRiLigSÃ¡V @©´sV\Æµ∂QLÁRiQ˘ ∏R∂WLi˙ºΩNRP ªRΩLRiLigSÃ¡V.(b) µ≥R∂*¨s ªRΩLRiLigSÃ¡V @©´sV\Æµ∂QLÁRiQ˘ ∏R∂WLi˙ºΩNRP ªRΩLRiLigSÃ¡V ™´sVLji∏R∂VV ≠sµR∂V˘µR∂∏R∂Vry‰LiªRΩ ªRΩLRiLigSÃ¡V

ºΩLRi˘N`P ∏R∂WLi˙ºΩNRP ªRΩLRiLigSÃ¡V.

(c) µ≥R∂*¨s ªRΩLRiLigSÃ¡V @©´sV\Æµ∂QLÁRiQ˘ ∏R∂WLi˙ºΩNRP ªRΩLRiLigSÃ¡V ™´sVLji∏R∂VV @ºΩ µ≥R∂*¨s ªRΩLRiLigSÃ¡V ºΩLRi˘N`P∏R∂WLi˙ºΩNRP ªRΩLRiLigSÃ¡V.

(d) ≠sµR∂V˘µR∂∏R∂Vry‰LiªRΩ ªRΩLRiLigSÃ¡V ºΩLRi˘N`P ªRΩLRiLigSÃ¡V.(1) (a), (b) ™´sW˙ªR ΩÆ™s[ V (2) (a), (b), (c) ™´sW˙ªR ΩÆ™s[ V (3) (a), (d) ™´ sW˙ªRΩÆ™s[V (4) (a) ™´ sW˙ªR ΩÆ™s[ V

————————————————————————————————————————

104. Match the following :

List-I List-II

(a) Mercury thermometer (i) –200 °C to 1600 °C

(b) Platinum Resistance thermometer (ii) –200 °C to 500 °C

(c) Thermocouple thermometer (iii) –200 °C to 1200 °C

(d) Constant Volume Hydrogen gas thermometer (iv) –30 °C to 350 °C

˙NT PLiµj∂ ™y…” ¡¨s «¡ªR ΩxmsLR iøR¡Li≤T∂ :«ÿ’¡ªy –I «ÿ’¡ªy –II

(a) Æ™sVLRiV‰Q˘Lji DuÒ°˙gRiªRΩ ™´sWxmsNRP™´sVV (i) – 200 ºC ©´sVLi≤T∂ 1600 ºC ™´sLRiNRPV(b) F˝y…”¡©´s™´sVV ¨sL][µ≥R∂NRP DuÒ°˙gRiªRΩ ™´sWxmsNRP™´sVV (ii) – 200 ºC ©´sVLi≤T∂ 500 ºC ™´sLRiNRPV(c) DxtÒsQ ∏R∂VVgRi¯™´sVV DuÒ°˙gRiªRΩ ™´sWxmsNRP™´sVV (iii) – 200 ºC ©´sVLi≤T∂ 1200 ºC ™´sLRiNRPV(d) zqÛsLRi xmnsV©´sxmsLji™´sWfl· \|§¶¶¶˙≤][«¡©±s ™y∏R∂VV™´so (iv) – 30 ºC ©´sVLi≤T∂ 350 ºC ™´sLRiNRPV

DuÒ°˙gRiªRΩ ™´sWxmsNRP™´sVV

(a) (b) (c) (d)(1) (i) (ii) (iv) (iii)

(2) (ii) (iii) (iv) (i)

(3) (iii) (iv) (ii) (i)

(4) (iv) (iii) (i) (ii)

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105. Metal ion present in Vitamin B12

is

≠s»¡≠sV©±sB

12Õ‹[ gR iÃ¡ Õ‹[x§¶¶¶ @∏R∂W©± s(1) Fe2+ (2) Cr 2+ (3) Co2+ (4) Mg2+

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106. The irritant red haze of the eyes in the traffic and congested places is due to

(1) Butane (2) Dust (3) Oxides of Nitrogen (4) Methane

˙…ÿzmnsN` P @µ≥ j∂NRP™´sVVgS D©´sı ™´sVLji∏R ∂VV «¡©´ sxqs™´sVLÛR iLi FsNR PV‰™´sgS D©´ sı ˙NT PNTP‰Lj izqs©´ s ˙xmsÆµ∂[aSÃ¡Õ‹[ NRPŒœ¡ß˛ ™´sVLi≤T ∂Fs˙LR igS NS™´ s≤y¨sNT P NSLR ifl·Li

(1)¡V˘¤…¡[©±s

(2)µ≥R∂W◊¡

(3)\Æ©s˙…‹[«¡©±s A\ZNPQQ=≤`∂Ã¡V

(4)≠sVÆ¥∂[©±s

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107. Which one of the following is a polyester fibre ?

(1) Bakelite (2) Polystyrene (3) Nylon-6,6 (4) Terylene

˙NT PLiµj∂ ™y…” ¡Õ‹[ Fy÷¡π∏∂VxqÌ sL` i F°gRiV Gµj∂?

(1) ¤À¡[NRP\¤Õ¡…fi (2) Fy÷d¡|qÌ^sLki©±s (3) \ Æ©sÕÿ©±sc6,6 (4) ¤…¡Lji÷d¡©±s

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108. Identify the statements from the following which are not correct ?

(a) Lactic acid is an antiseptic

(b) Chloramphenicol is an antibiotic

(c) Sucrolase is an antimicrobial

(d) Analgin is a tranquiliser

˙NT PLiµj ∂ ™y…”¡Õ‹[ xqsLji\π∏∂V©´s ≠s™´ sLRifl·Ã¡V NS¨s ™y…” ¡¨s gR iVLjiÚLiøR¡Li≤T∂.

(a) ÕÿNÌTPN`P A™´s˝VLi INRP ∏R∂WLi…”¡|qszmÌsN`P

(b) N˝][LRi™±sV|mns¨sNSÕfi INRP ∏R∂WLi…”¡¡π∏∂W…”¡N`P(c) xqsV˙NRP¤Õ¡[«fi INRP ∏R∂WLi…”¡\Æ™sV˙N][’¡∏R∂VÕfi (d) Fs©y÷Í¡©±s INRP ˙…ÿLiNTP*Q\¤Õ¡«¡L`i(1) (a), (b), (d) (2) (a), (c), (d) (3) (a), (b), (c) (4) (b), (c), (d)

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28/60

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IS 2016 A 28 G

109. Read the following statements

(a) Carbohydrates synthesized in the leaves are translocated to other parts of the plant through

Xylem.(b) Recombinant DNA is also known as chimaeric DNA.

(c) Programmed cell death is known as ‘apoptosis’.

(1) (a) and (b) are correct (2) (b) and (c) are correct

(3) Only (a) correct (4) All (a), (b), (c) are correct

C ˙NT PLiµj∂ ˙xms™´ søR¡©yÃ¡©´sV @µ≥R ∂˘∏R∂V©´ sLi ¬ø¡[∏R ∂VLi≤T∂

(a) xms˙ªyÃ¡Õ‹[ xqsLiZa˝ P[ztsQªR Ω™´ sVπ∏∂[ V˘ NSL][ ˜Q\|§¶¶¶˙Æ≤∂[…fiÃ¡V Æ™sVVNRP‰ BªR ΩLRi À≥ÿgSÃ¡NR PV µyLR iV™´so µy*LS rÛ y©yLiªR ΩLR ifl·Li

¬ø¡LiµR∂VªyLiVV

(b) xmso©´sMxqsLiπ∏∂W«¡NRP DNA ©´sV \¤∆¡™´sVLjiN`P DNA @¨s NRPW≤y @Li…ÿLRiV

(c) ˙xmsflÿ◊¡NS¡µÙR∂LigS NRPflÿÃ¡V øR¡¨sF°™´s≤y¨sı "@F°£ms…‹[zqs£qs' @Li…ÿLRiV

(1) (a) ™´sVLj i∏R∂VV (b) xqsLji\ π∏∂V©´ s≠s (2) (b) ™´sVLj i∏R∂VV (c) xqsLj i\π∏∂V©´s≠s

(3) (a) ™´ sW˙ªRΩÆ™s[ V xqsLj i\ π∏∂V©´ sµj ∂ (4) (a), (b), (c) @¨dsı xqsLji\π∏∂V©´ s≠s

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110. Read the following statements concerning smoking and identify the wrong one

(1) Nicotine inhibits the functioning of adrenal gland

(2) Smoking causes emphysema

(3) Smoking increases ‘CO’ levels and reduces O2 levels in the blood

(4) Adrenal medullary hormones increase the B.P. and heart beat

F~gR i˙ªygR iV»¡NRPV xqsLi¡Liµ≥ j ∂Li¿¡ C ˙NTPLiµj ∂ ˙xms™´søR¡©yÃ¡©´ sV @µ≥R ∂˘∏R ∂V©´ sLi ¬ø¡[zqs xqsLj iNS¨s µy¨s¨s gR iVLj iÚLiøR¡V™´ sVV

(1) Fs˙≤T∂©´sÕfi ˙gRiLiµ≥j∂ xms¨s ≠sµ≥y©y¨sı ¨sN][…”¡©±s ¨sL][µ≥j∂xqsVÚLiµj∂

(2) F~gRi˙ªygRi≤R∂Li ™´sÃ˝¡ FsLi{mnszqs™´sW ™´søR¡VË©´sV(3) F~gRi˙ªygRi≤R∂Li ™´sÃ˝¡ LRiNRPÚLiÕ‹[ ‘CO’ xmsLji™´sWfl·Li |msLjigji O

2 xmsLji™´sWfl·Li ªRΩgÊRiV©´sV

(4) Fs˙≤T∂©´sÕfi µR∂™´s*•¶¶¶L][¯©´sVÃ¡V LRiNRPÚ {ms≤R∂©y¨sı, gRiVLiÆ≤∂ N]»Ì¡VN]Æ©s[ Æ™s[gS¨sı |msLiøR¡VªyLiVV ————————————————————————————————————————


29/60

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IS 2016 A 29 G

111. What is the function of Plasma cells ?

(1) Antibodies formation (2) Storage of fats

(3) Storage of proteins (4) Vasodilation

F˝yry¯ NR PflÿÃ¡ ≠sµ≥ j ∂ G≠sV…” ¡?

(1) ˙xmsºΩ LRiORPQNSÃ¡©´sV GLRiˆLRiVøR¡V»¡ (2) ˙N]™´so*Ã¡ ¨sÃ¡*(3) ˙F°…‘¡©´sVÃ¡ ¨sÃ¡* (4) ™yr°\Æ≤∂¤Õ¡[xtsQ©±s

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112. Which one of the following is not correctly matched ?

(1) Vitamin B1 — Beriberi (2) Vitamin B

2 — Pellagra

(3) Vitamin B6 — Loss of appetite (4) Vitamin B

12 — Pernicious anaemia

C ˙NTPLiµj ∂ «¡ªRΩÃ¡Õ‹[ Gµj ∂ xqsLj i\ π∏∂V©´ sµj ∂ NSµR∂V(1) ≠s»¡≠sV©±s B

1 — ¤À¡Lji¤À¡Lji (2) ≠s»¡≠sV©±s B

2 — |msÃ˝¡˙gS

(3) ≠s»¡≠sV©±s B6 — ANRP÷¡ ™´sVLiµR∂gjiLiøR¡≤R∂Li (4) ≠s»¡≠sV©±s B

12 — |msLkiızqs∏R∂V£qs LRiNRPÚ{§¶¶¶©´sªRΩ

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113. Read the following statements

(a) Acid rain is caused when sulphur dioxide (SO2) and nitrogen dioxide (NO

2) in environment

reacts with water molecules in the air.

(b) The farthest atmospheric layer is thermosphere.

(c) Western Himalayas are biodiversity ‘hotspots’.(1) (a) is correct but (b) and (c) are wrong

(2) (a) and (c) are correct but (b) is wrong

(3) (b) and (c) are correct but (a) is wrong

(4) All (a), (b), (c) are correct

C ˙NT PLiµj∂ ˙xms™´ søR ¡©yÃ¡©´sV @µ≥R ∂˘∏R ∂V©´ sLi ¬ø¡[∏R ∂VLi≤T∂

(a) ™yªy™´sLRifl·LiÕ‹[¨s xqsÃ¡ˆÈL`i \Æ≤∂A\ZNPQQ=≤`∂ (SO2) ™´sVLji∏R∂VV \Æ©s˙…‹[«¡©±s \Æ≤∂A\ZNPQQ=≤`∂ (NO

2) gS÷¡Õ‹[¨s

¨ds…”¡ @fl·V™´soÃ¡ª][ øR¡LRi˘ ¬ø¡Liµj∂©´sxmso≤R∂V "A™´s˝V ™´sL


30/60

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IS 2016 A 30 G


List-I List-II

(a) Methane (i) Knock-knee syndrome

(b) Phosphates (ii) Global warming

(c) Freons (iii) Bloom formation in lakes

(d) Fluorides (iv) Down syndrome

(v) Ozone depletion

C ˙NT PLiµj ∂ ™y…” ¡¨s «¡ªR ΩxmsLR iøR ¡Li≤T ∂«ÿ’¡ªy –I «ÿ’¡ªy –II(a) ≠sVÆ¥∂[©±s (i) ©yN`Pc¨ds zqsLi˙≤][™±sV

(b) Fny}qsˆ…fiÃ¡V (ii) g˝][¡Õfi ™yLji¯Ligì(c) ˙zmns∏R∂W©±sÃ¡V (iii) xqsLRixqsV=Ã¡Õ‹[ ™´sVLi«¡Lji (bloom) GLRiˆ≤R∂»¡Li(d) Fn˝°\lLi≤`∂Ã¡V (iv) ≤_©±s zqsLi˙≤][™±sV

(v) J«‹[©±s ªRΩgÊRiVµR∂Ã¡The correct answer is

xqsLj i\ π∏∂V©´s xqs™´ sWµ≥ y©´ sLi(a) (b) (c) (d)

(1) (iv) (iii) (v) (ii)

(2) (ii) (iii) (v) (i)

(3) (ii) (iii) (v) (iv)(4) (v) (ii) (iv) (i)

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115. The correct sequence of states in which Bandipur, Manas and Pench Tiger Reserves are located

(1) Bihar, Assam, Maharashtra (2) Karnataka, Madhya Pradesh, Rajasthan

(3) Madhya Pradesh, Maharashtra, Tamil Nadu (4) Karnataka, Assam, Madhya Pradesh

¡Li≤T ∂xmspLì, ™´sW©y£qs ™´sVLj i∏R∂VV |msLiø` ¡ xmso÷¡ @À≥ œ ¡∏R ∂WLRiflÿ˘Ã¡©´ sV NR P÷¡gj i∏R∂VV©´ sı LSuÌy˚Ã¡ xqsLj i\π∏∂V©´s ˙NR P™´sVªR Ω(1) ’d¡•¶¶¶Lì, @r°=Li, ™´sV•¶¶¶LSxtÌsQ˚ (2) NRPLSı»¡NRP, ™´sVµ≥R∂˘˙xmsÆµ∂[a`P, LS«¡rÛy©±s(3) ™´sVµ≥R∂˘˙xmsÆµ∂[a`P, ™´sV•¶¶¶LSxtÌsQ˚, ªRΩ≠sVŒœ¡©y≤R∂V (4) NRPLSı»¡NRP, @r°=Li, ™´sVµ≥R∂˘˙xmsÆµ∂[a`P

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116. An irregular occurring and complex series of climate change is called

(1) El Nino (2) Hurricane (3) Tornadoes (4) Low pressure

xqsLiNT̋ PQxtÌ sQ\Æ™sV©´ s, @xqsLi¡µÙ R∂\Æ™sV©´s ™yªy™´ sLR ifl· ™´sWLR iVˆÃ¡©´ sV C ˙NT PLiµj ∂ ≠sµ≥ R ∂LigS zmsÃ¡VryÚLRiV(1) FsÕfi ¨s©Ø[ (2) x§¶¶¶LjiZNP[©±s (3) …‹[LRiı≤][ (4) @Ã¡ˆ {ms≤R∂©´s™´sVV

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31/60

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IS 2016 A 31 G

117. Which of the following is/are not correct ?

(a) First Five Year Plan — 1951-1956

(b) Third Five Year Plan — 1966-1971

(c) Sixth Five Year Plan — 1980-1985

(d) Tenth Five Year Plan — 2002-2007

Correct answer is

(1) (a) and (c) (2) (b) only (3)

telangana si prelims paper 2016

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