No, not all rectangles are similar because the proportions are different.
I can give the width of one of the rectangles. The first rectangle of area 15 cm2 and length of 5 cm has width of 3 cm. It is impossible to know the width of the other rectangle of area 60 cm2. However, if you had said that the two rectangles were similar, then the dimensions of the second rectangle would be 10 cm X 6 cm. But you didn't say that the two rectangles were similar; so there are infinite possibilities of what the dimensions of the second rectangle might be.
yes all golden rectangles are simalar as well as their ratios
You need 4 rectangles and two squares * * * * * No, you do not need to have squares: there can be six rectangles - as in a brick shape.
yes
Two rectangles are seldom but sometimes similar. They can be but they don't have to.
If two rectangles are similar, they have corresponding sides and corresponding angles. Corresponding sides must have the same ratio.
If two similar rectangles have the widths 16m and 14cm what is the ratio of the perimiters?
You can use ratios of adjacent sides to prove if two rectangles are similar by comparing to see if the ratios are the same
Yes
No not all rectangles are similar because the proportions are different.
#1 ; 3:2 overa;; ratio is 1.5 : 1 #2 ; 2:1 overall ration is 2:1 Hence triangles are NOT similar.
No, not all rectangles are similar because the proportions are different.
yes
If the 'ratio' (length/width) of one rectangle is the same number as (length/width) of the other one, then the two rectangles are similar.
they are sometimes similar because their angles are 90 degrees therefore their angles are proportianite
I can give the width of one of the rectangles. The first rectangle of area 15 cm2 and length of 5 cm has width of 3 cm. It is impossible to know the width of the other rectangle of area 60 cm2. However, if you had said that the two rectangles were similar, then the dimensions of the second rectangle would be 10 cm X 6 cm. But you didn't say that the two rectangles were similar; so there are infinite possibilities of what the dimensions of the second rectangle might be.