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B’s 4 days work =
∴ Remaining work =
A’s 1 day’s work =
∴ work is finished by A in
3 men = 6 children
⇒ 1 man = 2 children
∴ 4 men + 4 children
According to the formula,
M1D1W2 = M2D2W1
⇒ 3 × 18 × 1 = 6 × D2 × 1
Let A and B both work together for x days. And B’s remaining work = 4×11 = 44 unitA.T.Q.:6x + 4x + 4 × 11 = 144
⇒ 10x + 44 = 144
⇒ 10x = 144 - 44 = 100
⇒ x = 10 days
Hence, after 10 days A left the work.
1 man’s 1 day work = =
1 woman’s 1 day work = =
1 children 1 day work = =
Work done by 10 men, 15 women and 20 boys
=
= =
So, required days,
= days = days
M1D1W2 = M2D2W2
⇒ 16 × 2 = 20 + x
∴ x = 32 – 20 = 12
Let the required number of units of work = x
According to the formula
M1T1D1W2 = M2T2D2W1
⇒ m × m × m × x = n × n × n × m
A can complete the work now = 16 × = 20 days
B can complete the work now = 15 × = 25 days
Total one-day work of A and B
= + = =
Time taken by them working together
= = days
1 man = 2 women = 3 boys = 94 days
1 man = 94 days
1 man one day work =
For 3 man = ---------------- (1)
2 women = 94 days
For 5 women = -------------- (2)
3 boys = 94 days
1 boys =
For 7 boys = ----------------- (3)
From eq. (I), (II) and (III) for one work.
(+ + ) × D = 1
× D = 94
D = 12 days.
For, A = =
= days
116 x 25 = (116 x 21) + 16 x n116 x 4 = 16 x nn = 29 days
Correct (-)
Wrong (-)
Skipped (-)