If a number of two digits is k times of the sum of its
digits, when the digits of number are reversed, then
how many times will it be the sum of its digits?
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Step-by-step explanation:
Let the two digit number be 10x+y. Hence, the number obtained on interchanging the digits is 10y+x. Also, sum of digits is x+y.
So, we get,
10x+y=K(x+y) -(1)
10y+x=N(x+y) -(2)
Adding (1) and (2) we get,
11(x+y)=(N+K)(x+y)
Therefore, N+K=11
N=11-K.
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