The ten’s digit of a 2-digit number is 2 times its ones digit. If the digits are reversed,
The sum of the original number & the number so formed is 66. Find the number.
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Let the number be “xy”, which values (10x+y).
Given, x = 2y.
When it is reversed, it becomes “yx”, which values (10y+x).
Also, (10x + y) + (10y + x) = 66
11(x + y) = 66
(x + y) = 6
(2y + y) = 6
y = 2
x = 4
Original number = 42.
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Answer:
The answer to your question is 42
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