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Bunuel
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Bunuel
A does a work in 90 days, B in 40 days and C in 12 days. They work one after another for a day each, starting with A followed by B and then by C. If the total amount received is $360 and A, B, and C share it in the ratio of the work done. What is their respective individual wages?

A. A = 40, B = 60 and C = 260

B. A = 36, B = 81 and C = 243

C. A = 42, B = 86 and C = 232

D. A = 38, B = 88 and C = 234

E. A = 36, B = 90 and C = 234
The total amount of work done = LCM (90,40,12)
Let's say it's 180

Calculate the amount of work in units done by A,B,C
A= 2
B= 4.5
C= 15

Adjust the ratios to get A = 4, B = 9, C = 30
Calculate for each,
A = (4/43)*(360) = 36

Calculate for all to get B. A = 36, B = 81 and C = 243
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Assume total work as 360 units
A will do 4 units per day
B will do 9 units per day
C will do 30 units per day

Total is 43 units per day

Now note that 43 x 8 = 344 so 344 is the closest value which we can get in which all three will be working for equal number of days (since they are working one after the other starting by A)

Now, the remaining amount of work = 16 . If this is done in the same order as earlier then
A does 4 units
B does 9 units
C does 16 - 4 - 9 i.e. 3 units

Since we have assumed 360 units and there are 360 dollars, 1$ will be paid for each unit
So to find the wage ---> simply add up the units produced.

A = 4 x 8 = 32 and + 4 i.e. 36
B = 9 x 8 = 72 and + 0 i.e. 81
C = 30 x 8 = 240 and + 3 i.e. 243
Hence B is the answer
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