Math, asked by shubhiofficial563, 10 months ago

The difference between the digits of a two digit number is 3. If the digits of the number are reversed and added to the original number, the sum is 143. Fond the original number.

Answers

Answered by siddharth19402
1

let the digits of the no. be xy such that the no. is 10x+y

x-y=3

reverse no.=10y+x

11x+11y=143

x+y=13

y=5

x=8, so the no. can be 58 or 85

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Answered by sainilavish2004
0

Let us assume, the x is the tenth place digit and y is the unit place digit of the two-digit number. Also assume x > y

Therefore, the two-digit number is 10x + y and reversed number is 10y + x

Given:

x - y = 3 ---------------1

Also given:

10x + y + 10y + x = 143

11x + 11y = 143

x + y = 13 ---------------2

Adding equation 1 and equation 2

2x = 16

x = 8

Therefore, y = x - 3 = 8 - 3 = 5

Therefore, the two-digit number = 10x + y = 10 * 8 + 5 = 85

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