One's digit of a two digit number is 3times of the other if we interchange the digits and add the number to the orignal we get 88. What is the orignal number?
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Let us assume x and y are the two digits of the two-digit number
Therefore, the two-digit number = 10x + y and the reversed number = 1oy + x
Given:
x = 3y --------1
Also given:
10y + x + 10x + y = 88
11x + 11y = 88
x + y = 8 -------------2
Substitute the value of x from eqn 1 in eqn 2
3y + y = 8
4y = 8
y = 2
Therefore, x = 3 * y = 3 * 2 = 6
Therefore, the two-digit number = 10x + y = (10*6) + 2 = 62
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