The percentage increase in the surface area of cube, when each side is increased to 3/2 times the original length is
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Step-by-step explanation:
Given
The percentage increase in the surface area of cube, when each side is increased to 3/2 times the original length is
We know that surface area of a cube = 6 x (side)^2
So surface area of the cube = 6 a^2
Now each side is increased to 3/2 times the original length
So surface area will be 6 (3/2 a)^2
= 6 x 9/4 a^2
= 27 / 2 a^2
Now we need to find the percentage increase.
So percentage increase will be 27/2 a^2 – 6 a^2 / 6 a^2 x 100
= 15/2 a^2 / 6 a^2 x 100
= 5/4 x 100
= 125%
Answered by
2
Answer:
125 %
5/4×100 = 125
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