Time and Work Questions For Bank Clerk Mains Exam

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1) A, B and C can do a piece of work in 14, 28 and 32 days respectively. They all begin to working together. A work continuously till it is finished, B leaves the work 3 days before its completion and C leaves the work 2 days before its completion. In what time is the work finished?

A.7(20/31) days

B.8(14/31) days

C.9(14/31) days

D.7(20/31) days

E.none of these


2) A and B together can complete the job in 16 days, B and C together can complete the job in 20 days. First A did the job for 6 days, B did the job for 9 days and C completed the remaining job in 22 days. Find the number of days in which C alone can complete the job?

A.40 days

B.48 days

C.30 days

D.36 days

E.None of these


3) A and B together can complete 33(1/3) % of the work in 10 days, C and D together can complete 85% of the work in 17 days and A, B and C together can complete half of the work in 7.5 days. A and D together can complete 66(2/3) % of the work in 16 days. In how many days B alone complete 40% of the work?

A.32 days

B.36 days

C.45 days

D.48 days

E.None of these


4) A can complete the 75% of the work in 9 days and A and B together can complete 60% of the work in 4.8 days. If A got Rs. 5000 for doing the whole work and then what is the difference between the amount received by A and B?

A.Rs.2000

B.Rs.2500

C.Rs.3000

D.Rs.1500

E.None of these


5) A alone complete four – ninth of the work in 20 days, B alone complete half of the work in 15 days and C alone complete four – fifth of the work in 36 days. A and B started the work and after 5 days C joined with them, in how many days the work will be completed?

A.13(2/7) days

B.14(2/7) days

C.15(2/7) days

D.16(2/7) days

E.None of these


6) A can complete 75% of the work in 15 days and B alone complete 60% of the work in 18 days. If A and B works alternatively starting from A and then B so on, in how many days half of the total work in completed?

A.5 days

B.6 days

C.4 days

D.8 days

E.None of these


7) A and B together can complete 60% of the work in 8(16/25) days and B and C together can complete 80% of the work in 7(1/5) days. If B and C started the work and after 4 days they left the work, then A complete the remaining work in 13(1/3) days, in how many days A, B and C alone complete the work respectively?

A.24, 36, 10

B.36, 24, 12

C.10, 12, 24

D.24, 12, 36

E.24, 36, 12


8)
18 men can complete a work in (x – 6) days. 20 women can complete the same work in (x – 2) days. 10 men can complete the same work in (y + 2) days and 16 women can complete the same work in (y + 4) days. Find the value of x – y?

A.65/22

B.40/11

C.95/22

D.50/11

E.70/11


9)  (x – 5) person can do a work in x days and (x + 10) person can do the same work in (x – 10) days. Then in how many days can (x + 5) person finish the work?

A.14 days

B.9 days

C.10 days

D.12 days

E.None of these


10) A, B and C together can complete the work in 9 days. If ratio of efficiency of B to A is 3: 2, C and D together can complete 75% of the work in 6 days the efficiency of C is x% of D, then find the value of x?

From the statement given in the above question which of the following can be determined.

a) Value of x

b) Time taken by A alone complete the work.

c) Time taken by C and B together can complete work.

d) If the efficiency of B and C is equal, then in how many days D alone complete the work

A.All A, B, C and D

B.Only D

C.Only B

D.Only A, B and D

E.Only B and C

 

Time and Work Questions For Online Mock Test


Answers :

1) Answer: B

Let the work finished in x days

A’s one day work = 1/14

B’s one day work = 1/28

C’s one day work = 1/32

x/14 + (x-3)/28 + (x-2)/32 = 1

=> (16x + 8x – 24 + 7x – 14)/224 = 1

=> 31x = 224 + 38

=> x = 262/31

=> x = 8 (14/31) days


2) Answer: A

LCM of 16 and 20 = 80 units

(A + B)’s one day work = 5 units

(B + C)’s one day work = 4 units

A’s 6 days work + B’s 9 days work + C’s 22 days work = 80

(A + B)’s 6 days work + (B + C)’s 3 days work + C’s 19 days work = 80

(5*6) + (4*3) + C’s 19 days work = 80

C’s 19 days work = 80 – 30 – 12 = 38

C’s one day work = 38/19 = 2 units

C alone can complete the work in, (80/2) = 40 days


3) Answer: D

A + B = 300/100 * 10 = 30 days

C + D = 100/85 * 17 = 20 days

A + B + C = 2/1 * 7.5 = 15 days

C = 1/15 – 1/30 = 1/30

D = 1/20 – 1/30 = 1/60

A + D = 300/200 * 16 = 24 days

A = 1/24 – 1/60 = (5 – 2)/120 = 1/40

B = 1/30 – 1/40 = 1/120

B complete 40% of the work = 40/100 * 120 = 48 days


4) Answer: B

A = 4/3 * 9 = 12 days

A + B = 100/60 * 4.8 = 8 days

B = 1/8 – 1/12 = 3 – 1/24 = 1/24

Ratio of the amount received by A and B = 1/12:1/24 = 2:1

Required difference = 1/2 * 5000 = 2500


5) Answer: B

A = 9/4 * 20 = 45

B = 2/1 * 15 = 30

C = 5/4 * 36 = 45

(x + 5/45) + (x + 5/30) + (x/45) = 1

2x + 10 + 3x + 15 + 2x = 90

7x = 65

x = 65/7 = 9(2/7)

Total time = 5 + 9(2/7) = 14(2/7) days


6) Answer: E

A = 100/75 * 15 = 20 days

B = 100/60 * 18 = 30 days

First 2 days complete the work = 1/20 + 1/30 = 5/60 = 1/12

After 6 times of 2 days = 6/12 = 1/2

After 6 * 2 = 12 days half of the work is completed.


7) Answer: E

A + B complete the whole work = 100/60 * 216/25 = 14(2/5) days

B + C complete whole work = 100/80 * 36/5 = 9 days

B + C complete the work in 4 days = 4/9

Remaining work = 5/9

A alone complete the whole work = (40/3)/(5/9) = 24 days

B = 5/72 – 1/24 = 2/72 = 1/36

C = 1/9 – 1/36 = 3/36 = 1/12


8) Answer: B

18 men can complete the work in (x – 6) days

One man can complete the work in 18 * (x – 6) days

10 men can complete the same work in (y + 2) days

One man can complete the same work in 10 * (y + 2) days

Since, the work is same

18 * (x – 6) = 10 * (y + 2)

9 * (x – 6) = 5 * (y + 2)

9x – 54 = 5y + 10

9x – 5y = 64 (equation 1)

Also, 20 women can complete the work in (x – 2) days

1 women can complete the work in 20 * (x – 2) days

16 women can complete the work in (y + 4) days

One woman can complete the work in 16 * (y + 4) days

Since, the work is same

20 * (x – 2) = 16 * (y + 4)

5 * (x – 2) = 4 * (y + 4)

5x – 10 = 4y + 16

5x – 4y = 26 (equation 2)

Solving equation 1 and equation 2, we get

x = 126/11 and y = 86/11

Therefore,

x – y = (126/11) – (86/11)

x – y = 40/11


9) Answer: D

(x – 5) person can do the work in = x days

(x – 5)*x = (x + 10) (x – 10)

x2 – 5x = x2 – 100

5x = 100

x = 20

Person         days

15                    20

25                    ?

(15 * 20) = 25*y

y = 300/25 = 12 days


10) Answer: B

A + B + C = 1/9

C + D = 100/75 * 6 = 8

d) 1/3y + 1/2y + 1/2y= 1/9

(2 + 3 + 3)/6y = 1/9

8/6y = 1/9

1/y = 1/12

C alone complete the work = 2 * 12 = 24 days

D = 1/8 – 1/24 = 2/24 = 1/12

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