find two numbers such that one is four times the other and their difference is93
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Answered by
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HEYA
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Let one number be X
The other number = 4X
According to the given question
4X - X = 93
3X = 93
X = 31
The numbers are 31 and 124
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Let one number be X
The other number = 4X
According to the given question
4X - X = 93
3X = 93
X = 31
The numbers are 31 and 124
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Answered by
0
Let's gather the information given:
1.There are 2 numbers whose difference is 93.
2.One of the number is 4 times the other number.
So,if we take the smaller number's value as x,then the value of the larger number will be 4*x=4x.
It is also given that their difference is 93.
So,
4x-x=93.
Subtracting 4x-x:
3x=93.
Sending(transposing) 3 to RHS to divide 93 by 3:
x=93/3.
x=31.
4x=4(31)=124.
Therefore, the 2 numbers are 124 and 31.
Here 124 is 4 times 31(as required) and 124-31=93(as required).
1.There are 2 numbers whose difference is 93.
2.One of the number is 4 times the other number.
So,if we take the smaller number's value as x,then the value of the larger number will be 4*x=4x.
It is also given that their difference is 93.
So,
4x-x=93.
Subtracting 4x-x:
3x=93.
Sending(transposing) 3 to RHS to divide 93 by 3:
x=93/3.
x=31.
4x=4(31)=124.
Therefore, the 2 numbers are 124 and 31.
Here 124 is 4 times 31(as required) and 124-31=93(as required).
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