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Directions (): Read the following information carefully and answer the questions. x women can complete a piece of work in 2y days. 1.5x men can complete the same work in y days while 2x children can complete the same work in 3y days. 8 women, 8 children and 8 men together can complete same work in 22(1/2) days. 9 men can complete the same work in (y + 20) days.
If 36 women started the work and after 4 days 30 women are replaced by 8 men then, find the total time in which work will be completed.
20(4/25) days
22(3/25) days
12 days
12.5 days
24(4/25) days
Let one woman, one man and one children can complete w, m and c units of work in one day From question xw × 2y = 1.5mx × y = 2xc × 3y 2w = 1.5m = 6c Let 2w = 1.5m = 6c = k So, w : m : c = 3 : 4 : 1 or 3a : 4a : a (let) Total work = 45/2×8(1w+1m+1c) =45/2×8×8a = 1440 a units According to question 9m × (y + 20) = 1440a 9 × 4 a (y + 20) = 1440 a y = 20 So, x × w × 2y = 1440 a x × 3 a × 2 × 20 = 1440 a x = 12
work completed by 36 women in 4 days = 36 × 3 a × 4 = 432 a units After 4 days Remaining work = 1008 a units Now in one day work completed by 6 women and 8 men = 32 a + 18 a = 50 a units Required time = (1008a/50a+4) days =24(4/25) days
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