The number consist of two digits of which the tens digit exceeds the ones digit by 3.The number is equal to 7 times the sum of the digit . Find the number
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Hi friend
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Your answer
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Let the number at the units place be x.
Then, the number at the tens place will be = (x + 3)
So,
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According to the question,
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10(x+3) + x = 7( x+3 + x)
10x + 30 + x = 7x + 21 + 7x
11x - 14x = 21 - 30
-3x = -9
3x = 9
x = 9/3
x = 3
Then,
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Tens digit = (x+3) = (3+3) = 6
Therefore,
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The number is = 63
HOPE IT HELPS
#ARCHITECTSETHROLLINS
✯ BRAINLY STAR ✯
-------------
Your answer
-------------------
Let the number at the units place be x.
Then, the number at the tens place will be = (x + 3)
So,
-------
According to the question,
--------------------------------------
10(x+3) + x = 7( x+3 + x)
10x + 30 + x = 7x + 21 + 7x
11x - 14x = 21 - 30
-3x = -9
3x = 9
x = 9/3
x = 3
Then,
----------
Tens digit = (x+3) = (3+3) = 6
Therefore,
-----------------
The number is = 63
HOPE IT HELPS
#ARCHITECTSETHROLLINS
✯ BRAINLY STAR ✯
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