(D) Total amount $= 30000$.$A$'s $1$ day's work $= \frac{1}{15}$.$B$'s $1$ day's work $= \frac{1}{10}$.The ratio of their work efficiency is the ratio

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(D) Total amount $= 30000$.$A$'s $1$ day's work $= \frac{1}{15}$.$B$'s $1$ day's work $= \frac{1}{10}$.The ratio of their work efficiency is the ratio of their shares in the total payment.Ratio $= \frac{1}{15} : \frac{1}{10} = 2 : 3$ (by taking $LCM$ of $15$ and $10$,which is $30$).Sum of the ratios $= 2 + 3 = 5$.$A$'s share $= \frac{2}{5} \times 30000 = 12000$.Thus,the share of $A$ is $Rs. 12000$.

Competitive Quantitative Aptitude Time and Work and Wages Time and Work

Easy

$A$ and $B$ can complete a piece of work in $15$ days and $10$ days respectively. They contracted to complete the work for $Rs. 30000$. The share of $A$ in the contracted money will be (in $Rs.$)

A
$18000$
B
$16500$
C
$12500$
D
$12000$

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Time and Work and Wages

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Time and Work

$4$ men and $6$ women can complete a work in $8$ days,while $3$ men and $7$ women can complete it in $10$ days. In how many days will $10$ women complete it?

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$A$ certain job was assigned to a group of men to do in $20$ days. But,$12$ men did not turn up for the job and the remaining men did the job in $32$ days. The original number of men in the group was:

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$P, Q$ and $R$ contract a work for $Rs. 550$. Together,$P$ and $Q$ are supposed to do $\frac{7}{11}$ of the work. How much does $R$ get? (in $Rs.$)

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$A$ does a work in $10$ $days$ and $B$ does the same work in $15$ $days$. In how many $days$ will they together do the same work?

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$A$ and $B$ can complete a piece of work in $45$ and $40$ days respectively. Both started to work together,but after some days $A$ left and $B$ alone completed the remaining work in $23$ days. For how many days did $A$ work?

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$A$ and $B$ can complete a piece of work in $15$ days and $10$ days respectively. They contracted to complete the work for $Rs. 30000$. The share of $A$ in the contracted money will be (in $Rs.$)

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$4$ men and $6$ women can complete a work in $8$ days,while $3$ men and $7$ women can complete it in $10$ days. In how many days will $10$ women complete it?

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