The sum of digits of a two digit number is 11. When the digits are interchanged,
the new number formed is less than the original number by 27. Find the
original numbers.
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Let the unit's place number be y and the tenth place number be x of the two digit number
So the number will be 10x+y
And the number formed by reversing the digits will be 10y+x
Now given, sum of digits =x+y=11
y = x + 3
11-x = x + 3
11 - 3 = 2x
8 = 2x
x = 4
y = 11 - 4
y = 7
the total number is 47 when 27 is added it become 74
Hence the original number is =10x+y=10×4+7=47
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