Rectangle A has side lengths of   and  . The side lengths of rectangle B are proportional to the side lengths of rectangle A.What could be the side lengths of rectangle B?Choose 2 answers:Choose 2 answers:(Choice A, Checked)     and  A  and  (Choice B)     and  B  and  (Choice C)     and  C  and  (Choice D)     and  D  and  (Choice E)     and  E  and

Rectangle A is similar to rectangle B. Rectangle A has side lengths of 6 and 12. Rectangle B has a side length of 18. What are the possible values for the length of the other side of rectangle B?

For each of two rectangles, the ratio of the rectangle’s length to its width is 10 to 7. The width of rectangle  is 19.7 times the width of rectangle Y. How does the length of rectangle  compare to the length of rectangle ?16 Mark For ReviewA) The length of rectangle  is 0.7 times the length of rectangle B) The length of rectangle  is 1.43 times the length of rectangle C) The length of rectangle  is 19.7 times the length of rectangle D) The length of rectangle  is 28.14 times the length of rectangle

For a given set of rectangles, the length is inversely proportional to the width. In one of these rectangles, the length is 5 and the width is 21. For this set of rectangles, calculate the width of a rectangle whose length is 35.

A rectangle is reduced by a scale factor of One-fourth. A large rectangle has a length of 16 and width of 12. A smaller rectangle has length of 4 and width of 3. Which choices show the ratio of the area of the smaller rectangle to the area of the larger rectangle? Select three options. StartFraction 4 over 16 EndFraction (StartFraction 4 over 16 EndFraction) squared StartFraction 12 over 192 EndFraction StartFraction 4 squared over 12 squared EndFraction (StartFraction 3 over 12 EndFraction squared

If you have two similar rectangles and one is 24 cm long by 18 cm wide, and the other is 6 cm wide, how long would it have to be?(Enter only the number with no units in the blank.)