Mathematics: What happens to the area of a square when its side length is reduced by half? (a) the new area is an eighth of the original. (b) the new area is a quarter of the original (c) the new area is half of the original (d) all of these. (e) none of these

What happens to the area of a square when its side

Ответ:

AnActualTrashcan

12.03.2022

Remember, the formula of a square is $s^{2}$ . If I half x, $(x/2)^{2}$ is the new formula. Because the exponent is around the varialbe(x/2), both are squares. Therefore, the formula is $x^{2} \divide 4$ .

Therefore, the new area is B: a quarter of the original.

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Ответ:

ayoismeisjjjjuan

29.01.2021

Mathematics

Scatter plot

Step-by-step explanation:

Answer is 5

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What happens to the area of a square when its side length is reduced by half? (a) the new area is an eighth of the original. (b) the new area is a quarter of the original (c) the new area is half of the original (d) all of these. (e) none of these

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