all the experts i am challenging u to solve this. the sum of the digits of a two digit number is 9 on reversing the digits,the new number is obtained is 45 more than the original number.find the number
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Hey
Here is ur answer
Let the ones place be x and tens place be y
Then
Two digit number = 10*tens place +ones place
Two digit number = 10y+ x
According to question
x+y= 9➖ 1
Now after interchanging the digit
Then
New two digit number = 10x+y
According to question
10x+y = 10y+x + 45
9x -9y = 45
x-y= 5➖ 2
Solve the equation 1 and 2
We get
From equation 2
y= x-5 ➖ 3 Put it on equation 1 we get x+x-5=9 = 2x=14 x= 7 Put x=7 in equation 3 we get y= 7-5= 2 Therefore two digit number = 10y+ x = 10*2+7 = 27 Hope it helps you Expert are always available for helping the students ohk. Be a happy
Here is ur answer
Let the ones place be x and tens place be y
Then
Two digit number = 10*tens place +ones place
Two digit number = 10y+ x
According to question
x+y= 9➖ 1
Now after interchanging the digit
Then
New two digit number = 10x+y
According to question
10x+y = 10y+x + 45
9x -9y = 45
x-y= 5➖ 2
Solve the equation 1 and 2
We get
From equation 2
y= x-5 ➖ 3 Put it on equation 1 we get x+x-5=9 = 2x=14 x= 7 Put x=7 in equation 3 we get y= 7-5= 2 Therefore two digit number = 10y+ x = 10*2+7 = 27 Hope it helps you Expert are always available for helping the students ohk. Be a happy
dhruv227:
but i have to do it with only x
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