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If the dimensions of a rectangle become one-fourth of the original dimensions, then area of the new rectangle will be _______of the area of the original rectangle.
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one sixteenth
The formula is something like, \[A = L^2\]
So, \[A = (\frac{1}{4})^2\]
A=L*B A'=(L/4)*(B/4)=(LB)/16=A/16
A = LW A' = (L/4)*(W/4) A' = (LW)/16 So the area of the new rectangle A' is 1/16 of the area of the original rectangle A
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