If the side of the square increases by 40%, then the area of the square increases by
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Answered by
18
Let the side of the square be a.
Given that side of the square increases by 40% = a + 40/100 * a
= a + 0.4 * a
= 1.4a.
We know that Area = a^2
= (1.4)^2
= 1.96a^2.
% increase = (1.96a^2 - a^2)/a^2 * 100
= 0.96 * 100
= 96.
Given that side of the square increases by 40% = a + 40/100 * a
= a + 0.4 * a
= 1.4a.
We know that Area = a^2
= (1.4)^2
= 1.96a^2.
% increase = (1.96a^2 - a^2)/a^2 * 100
= 0.96 * 100
= 96.
Answered by
2
Given:
The sides of the square is increased by 40%.
Solve:
Let "a" represent the side of the square.
Area of Square= a*a= a²
Given that the square's side grows by 40 percent.
the new side becomes:
= a + 40/100 * a
= a + 0.4 * a
= a+ 0.4a
=1.4a
New side= 1.4a.
Calculating the area of new side=
1.4a * 1.4a
= 1.96a².
Now,
% increase = (1.96a² -a²)/a² * 100
= 0.96 * 100
= 96%
Hence, If the side of the square increases by 40%, then the area of the square increases by 96%
#SPJ2
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