Question

A floor has two square-shaped designs. The area of the second square-shaped design is nine 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?








The length of the side of the second square is 9 times greater than the length of the side of the first square.








The length of the side of the second square is 6 times greater than the length of the side of the first square.








The length of the side of the second square is 3 times greater than

Answer 1

hint: the ratio of area is the square of the ratio of sides.

therefore if the ratio of areas is 9 : 1 then the ratio of sides will be 3 : 1 :D

Answer 2

did you understand that @smileymichelle1996

Answer 3

kinda. Can you put it in more of a easy way. Im not very good at math

Answer 4

what do you mean?

Answer 5

like i don't understand 1:2 kinda thing. What is it?

Answer 6

oh lol sorry..that was ratio...okay let me rephrase

the area of the bigger square is 9 times than the smaller square. do you know the area of a square?

Answer 7

well, they don't really give you any numbers so i guess you just say the areaof the bigger square is 9 times greater than the area of the smaller square

Answer 8

no..im just asking if you know the area of a square?

Answer 9

no

Answer 10

the area of a square is side x side or simply \(side^2') okay?

Answer 11

\(side^2\) *

Answer 12

oh ok thanks!!!