A farmer divides his herd of n cows among his four sons so that one son gets one - half the herd, the second, one-fourth , the third son, one-fitth and the fouth, 7 cows , then n is

Question

A farmer divides his herd of n cows among his four sons so that one son gets one-half the herd- the second- one-fourth- the third son- one-fifth and the fourth- 7 cows- then n is180140240100

Toppr Admin · Accepted Answer

There are n cows-xA0-First son gets- n2Second son gets- n4Third son gets- n5Fourth son gets- 7 cows

A farmer divides his herd of $n$ cows among his four sons so that one son gets one-half the herd, the second, one-fourth, the third son, one-fifth and the fourth, $7$ cows, then $n$ is
$180$
$140$
$240$
$100$

There are $n$ cows:
First son gets: $\frac{n}{2}$

Second son gets: $\frac{n}{4}$

Third son gets: $\frac{n}{5}$

Fourth son gets: $7$ cows

A farmer divides his herd of n cows among his four sons so that one son gets one-half the herd, the second, one-fourth, the third son, one-fifth and the fourth, 7 cows, then n is180140240100

There are n cows: First son gets: n2Second son gets: n4Third son gets: n5Fourth son gets: 7 cows

A farmer divides his herd of $n$ cows among his four sons so that one son gets one-half the herd, the second, one-fourth, the third son, one-fifth and the fourth, $7$ cows, then $n$ is
$180$
$140$
$240$
$100$

There are $n$ cows:
First son gets: $\frac{n}{2}$

Second son gets: $\frac{n}{4}$

Third son gets: $\frac{n}{5}$

Fourth son gets: $7$ cows