A floor has two square-shaped designs. The area of the second square-shaped design is four times greater than the area of the first square-shaped design. Which statement gives the correct relationship between the lengths of the sides of the two squares?
Answer
The length of the side of the second square is double the length of the side of the first square.
The length of the side of the second square is 12 times greater than the length of the side of the first square.
The length of the side of the second square is 4 times greater than the length of the side of the first square.
The

Question

A floor has two square-shaped designs. The area of the second square-shaped design is four times greater than the area of the first square-shaped design. Which statement gives the correct relationship between the lengths of the sides of the two squares?
Answer
		The length of the side of the second square is double the length of the side of the first square.
		The length of the side of the second square is 12 times greater than the length of the side of the first square.
		The length of the side of the second square is 4 times greater than the length of the side of the first square.
		The

anonymous · Answer

double

anonymous · Answer

i let first square = 9
second square = 9x4 = 81
then take sqrt of 9 and 84 to find sides

anonymous · Answer

How would I do this one: The sun roof in Troy’s house is shaped like a rectangle.  He increases the length of the sides of the sun roof to four times the existing ones. How will this change affect the perimeter of the sun roof?
Answer
		It will be 2 times the original perimeter.
		It will be 8 times the original perimeter.
		It will be 4 times the original perimeter.
		It will be 32 times the original perimeter.