Question

The area of Square P is 16 times as great as the area of Square Q. How many times as great as the length of Square Q is the length of Square P?​

Answer 1

The length of Square P is 4 times as great as the length of Square Q.

Step-by-step explanation:

The length of Square P is 4 times as great as the length of Square Q.

To compare the areas of the two squares, we square the ratio of their lengths. Since the area of Square P is 16 times as great as the area of Square Q, the length ratio squared is 16. Therefore, the length of Square P is 4 times as great as the length of Square Q.