the sum of the digits of a two-digit number is 12 if the number formed

1.	the sum of the digits of a two-digit number is 12 if the number formed by reversing its digits is greater than the original number by 18 find the original number
Answer» Lets assume that One number = x other number = 12-x Now, 10(12-x) +x 120 - 10x +x 120-9x After REVERSING digits 10x + 12-x 9x + 12 Acc to the question the new number is 18 more than the original number , so 9x +12 = 18 + 120 -9x 18x = 126 x = 126/18 x = 7 other number = 12-7= 5 Verification: 5+7 =12 After reversing digits 75 = 18+57 So 75 is 18 more than 57. Hence verified

the sum of the digits of a two-digit number is 12 if the number formed by reversing its digits is greater than the original number by 18 find the original number

Answer»

Lets assume that

One number = x

other number = 12-x

Now,

10(12-x) +x

120 - 10x +x

120-9x

After REVERSING digits

10x + 12-x

9x + 12

Acc to the question the new number is 18 more than the original number , so

9x +12 = 18 + 120 -9x

18x = 126

x = 126/18

x = 7

other number = 12-7= 5

Verification:

5+7 =12

After reversing digits

75 = 18+57

So 75 is 18 more than 57.

Hence verified

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the sum of the digits of a two-digit number is 12 if the number formed by reversing its digits is greater than the original number by 18 find the original number​