the digit in the tens place of a two digit number is 3 times that in the unit if the digits are reserved the new number will be 36 less than the original number find the original number
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2
HEY DEAR ... ✌
____________________________
according to question let, the unit digit = x then the tens digit = 3x because according to question tens digit is 3 times of unit digit. now the number = 10(3x) + x = 31x put it eq'n 1 now , reversing the original number 10(3x) + x = 10x + 3x . 10x + 3x = 31x -36 . 36 = 31x -13x . next 36 = 18x . now x = 2 . put the value of x in eq'n 1 , 31(2)= 62 the original number obtained is 62
HOPE , IT HELPS... ✌
____________________________
according to question let, the unit digit = x then the tens digit = 3x because according to question tens digit is 3 times of unit digit. now the number = 10(3x) + x = 31x put it eq'n 1 now , reversing the original number 10(3x) + x = 10x + 3x . 10x + 3x = 31x -36 . 36 = 31x -13x . next 36 = 18x . now x = 2 . put the value of x in eq'n 1 , 31(2)= 62 the original number obtained is 62
HOPE , IT HELPS... ✌
dodp:
thank you so much di
Answered by
4
The number is 62.
Let's assume
➩ The numbers are x(ten's digit) and y (ones digit)
Number formed :
➩ 10x + y
Reversing the digits :
➩ 10y + x
As it is told that x is 3 times y
So, x = 3y ...... (i)
According to the question,
After solving we get :
➩ y = 2
And also,
x = 3y
x = 3*2
x = 6
Hence,
The number is :
➩ 10x + y
➩ (10*6) + (2)
➩ 60 + 2
➩ 62 ans.
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