The digits of a two- digit number differ by 3 .If the digits are interested and the resulting number is added to the original number, we get 143 .What can be the original number?
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The digits of a two- digit number differ by 3. If the digits are reversed, and the resulting number is added to the original number, we get 143. What can be the original number?
Answer:
Let the digits of the number be = x, y
We get to know that :
x - y = 3 ( when 'x' > 'y' ) ...(1)
Now, original number = 10x + y
Digits reversed, we get = 10y + x
According to the question now :
10x + y + 10y + x = 143
=》 x + y = 13 ...(2)
Eliminate "y" from both the equations... you get :
x = 8
y = 5
Original Number = 85
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