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The question cannot be answered without information about the relative sizes of the two polygons.

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Q: Polygons abcd and efgh are similar. find the length of eh?
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Polygons abcd and efgh are similar find the length of CD?

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If Polygons abcd is similar to efgh are similar find the length of ab?

It is k times the perimeter of eh where k is the constant ratio of the sides of abcd to the corresponding sides of efgh.


If polygons ABCD and EFGH are similar. What is the perimeter of ABCD?

It is k times the perimeter of EFGH where k is the constant ratio of the sides of ABCD to the corresponding sides of EFGH.


Top polygons abcd and efgh are similarfind the length of ab the length of fe is 15 and ab and fe are similar?

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If Polygons abcd and efgh are similar what is the perimeter of efgh?

It is k times the perimeter of abcd where k is the constant ratio of the sides of efgh to the corresponding sides of abcd.


What is the length of eh if abcd and efgh are similar?

It is the scale factor times the length of ad.


If polygons abcd and efgh are simliar what is the perimeter of abcd?

It is k times the perimeter of efgh, where k is the constant of proportionality between the sides of abcd and the corresponding sides of efgh.


If Abcd efgh are similar find the length of eh?

It is k times the length of Ad where k is the constant of proportionality between the two shapes.


Polygons abcd and efgh are similar. find the perimeter of abcd?

Wonderful! If you had told us something about polygon efgh, and mentioned some small tidbit of information regarding the ratio of similarity, we might have had a fighting chance. The question is a lot like asking: "Bob is older than Jim. How old is Bob ?"


ABCD EFGH Find EF?

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How would you create a file name containing a space?

touch "abcd efgh" touch 'abcd efgh' touch abcd\ efgh are three possibilities, given that you use a Linux shell. Otherwise, it may depend on the specifics of the software (e.g. libreoffice, emacs, firefox...), usually you can do it staghtforwardly when saving a file.


If figure ABCD is a square with sides that measure four and efg and h are the midpoints of the sides of abcd what is the area of square efgh?

If each side of ABCD is four then the midpoints divide each side in half, or two. If you draw the square efgh, each side is 2 times square root 2 from Pythagorean theorem. sqrt (2 sq + 2 sq) =2 square root 2. the area is the sides squared or 2 root 2 times 2 root 2 = 4 x 2 = 8