One of the two digits of a two digit number is three times the other digit. If you
interchange the digits of this two-digit number and add the resulting number to the
original number, you get 88. What is the original number?
ANSWER:
tens digit= y [y= 3x (given)]
units digit= x
original number= 10(y) +x
new number= 10x +y (interchanged)
PLS CONTINUE THE ABOVE ANSWER AND SOLVE FOR 'x'.
Answers
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Answer:
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Step-by-step explanation:
Let one digit be x.
So, the other digit is 3x.
The number formed will be 10×x + 3x.
=10x+3x
=13x.
After interchanging the digits,
10×3x + x
=30x + x
=31x.
After adding both numbers,
13x + 31x = 88
44x = 88
X = 2.
So, the number formed is 10×2 +3×2 = 20+6=26.
Or it can also be 62.
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