The sum of 2 digit number and the number obtained by reversing the order of its digit 165 . if the digit differ by 3 find the number.
Answers
Answered by
1
let the digits of the number be x, y and
the number be 10x + y ( x in 10th place and y in unit place) and
the reversed number be 10y + x ( y in 10th place and x in unit place)
given : difference of the digits is 3
x - y = 3 -------> (A)
sum of the number and the reversed number is 165
10x + y + 10y + x = 165 -----------------> (B)
11x + 11y = 165
solving 2 eqns we get x = 9 and y = 6
Ans: 96 is the number and 69 is the reversed number. so that their difference is 3 and their sum is 165
the number be 10x + y ( x in 10th place and y in unit place) and
the reversed number be 10y + x ( y in 10th place and x in unit place)
given : difference of the digits is 3
x - y = 3 -------> (A)
sum of the number and the reversed number is 165
10x + y + 10y + x = 165 -----------------> (B)
11x + 11y = 165
solving 2 eqns we get x = 9 and y = 6
Ans: 96 is the number and 69 is the reversed number. so that their difference is 3 and their sum is 165
Similar questions