Question

find two number such that one of them is five times the other and their differences is 132​

Answer 1

Answer:

165 and 33

Step-by-step explanation:

Solution :-

Let the other number be X

Then, one of the numbers = Five times the other

=> 5X

Their difference = 5X - X = 4X

According to the given problem

Their difference = 132

=> 4X = 132

=> X = 132/4

=> X = 33

The other number = 33

One of the numbers = 5X = 5(33) = 165

Therefore, The two numbers = 165 and 33

Answer:-

The required two numbers are 165 and 33

Check :-

The two numbers = 165 and 33

Their difference = 165-33 = 132

165 can be written as

=> 165 = 5×33

=> 165 = 5 times 33

Verified the given relations in the given problem.

Answer 2

Given:-

• $\tt \: One \: number \: is \: 5 \: times \\ \tt\: \: the \: other \: number.$
• $\tt \: Their \: Sum \: is \: 132.$

To Find:-

• $\tt \: Number s$

Let us assume:-

$\sf \: Let \: the \: first \: number \: be \: 5x$

$\tt \: Then \: other \: number \: is \: x$

Solution:-

According to the question:-

$\boxed{\bf5x - x = 132} \\ \boxed { \bf \: 4x = 132 \: \: \: \: \: \: \: } \\ \boxed{ \bf \: x = \frac{132}{4} \: \: \: \: \: \: \: \: } \\ \boxed{ \red { \bf \: x = 33 \: \: \: \: \: \: \: \: \: \: \: \: }}$

Henceforth,

• $\boxed { \bf \: First \: number \: = \: 5x=165}$
• $\boxed { \bf \: Second \: number= x=33}$