Question

The difference between two positive integers is 36. The quotient when one integer is
divided by other is 4. Find the integers,​

Answer 1

Answer:

The required integers are 48 and 12.

Step-by-step explanation:

Let one positive integer be x.

⇒Other integer = x-36.

Quotient when x is divided by (x-36) = 4

According to the question:

⇒ x/(x - 36) = 4

⇒ x = 4(x - 36)

⇒ x = 4x - 144

⇒ x - 4x = -144

⇒ -3x = -144

=> 3x = 144

=> x = 144/3 = 48

Henceforth, x = 48

Then,

1st no. = 48 and 2nd no: 48-36 = 12

Ans: The required integers are 48 and 12.

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Answer 2

Answer:

Heya There!

Given that,

x-y or y-x= 36

x/y or y/x= 4

Let One Positive Integer be 'x'.

Then Other Integer is: x-36

x/x-36= 4

=x= 4(x-36)

=x= 4x-144

=4x-x=144

=x= 144/3

=x=48

If one Integer is 48, the other one is 48-12 = 36.

Here, x=48, y=12

Verification:

x-y

=48-12

=36

x/t

=48/12

=4

Hence, Verified.

Therefore, the Two Integers are 48 and 12, or we can say, x=48, and y=12.

Hey Mate, Hope THis Helps You!

Thanks.

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