(B) The work done by Kim in $1 \, \text{day}$ is $1/3$ of the total work.The work done by David in $1 \, \text{day}$ is $1/2$ of the total work.The ra

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(B) The work done by Kim in $1 \, \text{day}$ is $1/3$ of the total work.The work done by David in $1 \, \text{day}$ is $1/2$ of the total work.The ratio of their work efficiency is $1/3 : 1/2$, which simplifies to $2 : 3$.Since the wages are distributed in the ratio of their work efficiency, the share of Kim is calculated as:$\text{Share of Kim} = \frac{2}{2+3} \times 150 = \frac{2}{5} \times 150 = 2 \times 30 = Rs. 60$.

Competitive Quantitative Aptitude Time and Work and Wages Time and Work

Easy

Kim can do a work in $3 \, \text{days}$ while David can do the same work in $2 \, \text{days}$. Both of them finish the work together and get $Rs. 150$. What is the share of Kim? (in $Rs.$)

A
$30$
B
$60$
C
$70$
D
$75$

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Time and Work and Wages

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Time and Work

$A$ job can be completed by $12$ men in $12$ days. How many extra days will be needed to complete the job if $6$ men leave after working for $6$ days?

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$A$ can do a piece of work in $14$ days,which $B$ can do in $21$ days. They begin together,but $3$ days before the completion of the work,$A$ leaves. The total number of days to complete the work is:

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$10$ men can complete a piece of work in $15$ days and $15$ women can complete the same work in $12$ days. If all the $10$ men and $15$ women work together,in how many days will the work be completed?

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If $10$ men or $20$ boys can make $260$ shirts in $20$ days,then how many shirts will be made by $8$ men and $4$ boys in $20$ days?

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If a job is to be completed in $10 \, \text{days}$,it requires $270 \, \text{persons}$. If $180 \, \text{persons}$ take up the same job,they will finish it in (in $\text{days}$):

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Kim can do a work in $3 \, \text{days}$ while David can do the same work in $2 \, \text{days}$. Both of them finish the work together and get $Rs. 150$. What is the share of Kim? (in $Rs.$)

Similar Questions

$A$ job can be completed by $12$ men in $12$ days. How many extra days will be needed to complete the job if $6$ men leave after working for $6$ days?

$A$ can do a piece of work in $14$ days,which $B$ can do in $21$ days. They begin together,but $3$ days before the completion of the work,$A$ leaves. The total number of days to complete the work is:

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