a number consists of two digit whose sum is 9 .if 27 is subtracted from the number ,the digit interchange their place .find the number
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Answered by
2
⭐⭐Hello friend..Ur answer is here⤵⤵
⚫ Let the digits are x and y
then the number will be 10x+y
According to question..
➡x+y=9....equation 1
➡10x+y-27=10y+x
➡9x-9y=27
➡x-y=3....equation 2
Solving equation 1 and 2 we get
➡x=6 and y=3
10x+y=10×6+3=63
➡So the number is 63
I HOPE IT IS HELPFUL TO YOU ☺
⚫ Let the digits are x and y
then the number will be 10x+y
According to question..
➡x+y=9....equation 1
➡10x+y-27=10y+x
➡9x-9y=27
➡x-y=3....equation 2
Solving equation 1 and 2 we get
➡x=6 and y=3
10x+y=10×6+3=63
➡So the number is 63
I HOPE IT IS HELPFUL TO YOU ☺
Answered by
2
Hey friend..!! here's your answer
_________________________
Let the unit digit = x
tens digit = y
x + y = 9 ---------------1
According to question ,
10x + y - 27 = 10y + x
9x - 27 = 9y
9x - 9y = 27
x - y = 3 ------------2
By using Substitution Method of equation 1 and 2 ,
x = 9 - y -------------3
From equation 2 and 3
9 - y - y = 3
-2y = -6
y = 3
Put the value of y in equation 3
x = 9 - 3
x = 6
we know that x is unit digit and y is ten's digit.
So the number obtained is 63.
___________________
#hope its help you dear#
☺
_________________________
Let the unit digit = x
tens digit = y
x + y = 9 ---------------1
According to question ,
10x + y - 27 = 10y + x
9x - 27 = 9y
9x - 9y = 27
x - y = 3 ------------2
By using Substitution Method of equation 1 and 2 ,
x = 9 - y -------------3
From equation 2 and 3
9 - y - y = 3
-2y = -6
y = 3
Put the value of y in equation 3
x = 9 - 3
x = 6
we know that x is unit digit and y is ten's digit.
So the number obtained is 63.
___________________
#hope its help you dear#
☺
Anonymous:
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