Question

15 men can do a peice of work in 12 days find the men requried if same work has to complete in 6 days

Answer 1

Answer:

30 men will required for doing a Picasso of work

Answer 2

Question:-

15 men can do a piece of work in 12 days find the men required if same work has to complete in 6 days.

Required Answer:-

Given:-

$\\\sf{\rightarrow{15 \:men\:can\:do\:a\: piece \: of \: work \: in \: 12 \: days}}$

To Find:-

$\\\sf{\rightarrow{Men\: required \: to \:complete \:the \: work \: in 6 \: days}}$

Solution:-

To calculate the number of required men to complete the work in 6 days, first, we have to find in how many days 1 man can do the whole work.

$\\\sf{15 \:men\:can\:do\:a\: piece \: of \: work \: in \: 12 \: days}$

$\\ \sf{\therefore{1 \: man \: can \: do \: the \: piece \: of \: work \: in \: = (15 \times 12)} \: days.}$

$\\ \sf{\therefore{1 \: man \: can \: do \: the \: piece \: of \: work \: in \: = \bold{180} \: days.}}$

Now,

$\\ \sf{In \: 180 \: days \: the \: work \: is \: completed \: by \: 1 \: man}$

$\\ \sf{\therefore{In \: 1 \: days \: the \: work \: is \: completed \: by \: 1 \times 180 \: men}}$

$\\ \sf{\therefore{In \: 6\: days \: the \: work \: is \: completed \: by \: \frac{180}{6} \: men}}$

$\\ \sf{\therefore{In \: \: days \: the \: work \: is \: completed \: by \: \bold{\red{30 \: men}}}}$

$\\ \underline{\boxed{\rm{\green{Hence, \: 30 \: men \: is \: required \: to \: complete \: the \: work \: in \: 6 \: days}}}}$