How to find if kites are similar - Geometry
Card 0 of 16
A kite has two different side lengths of 
and 
. Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths 
and 
, they have the ratio of 
.
Therefore, find the side lengths that have a ratio of 
.
The only answer choice with this ratio is: 
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths
Therefore, find the side lengths that have a ratio of
The only answer choice with this ratio is:
Compare your answer with the correct one above
A kite has two different side lengths of 
and 
. Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are 
and 
, which have the ratio of 
.
The only answer choice with the same relationship between side lengths is: 
and 
, which has the ratio of 
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are
The only answer choice with the same relationship between side lengths is:
Compare your answer with the correct one above
Suppose the ratio of a kite's side lengths is 
to 
. Find a similar kite.
Suppose the ratio of a kite's side lengths is
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of 
matches that of 
.
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of
Compare your answer with the correct one above
Suppose a kite has side lengths of 
and 
. What must the side lengths be for a similar kite?
Suppose a kite has side lengths of
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of 
is 
.
Therefore, the correct side lengths are 
.
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of
Therefore, the correct side lengths are
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths and , they have the ratio of .
Therefore, find the side lengths that have a ratio of .
The only answer choice with this ratio is:
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths
Therefore, find the side lengths that have a ratio of
The only answer choice with this ratio is:
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are and , which have the ratio of .
The only answer choice with the same relationship between side lengths is: and , which has the ratio of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are
The only answer choice with the same relationship between side lengths is:
Compare your answer with the correct one above
Suppose the ratio of a kite's side lengths is to . Find a similar kite.
Suppose the ratio of a kite's side lengths is
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of matches that of .
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of
Compare your answer with the correct one above
Suppose a kite has side lengths of and . What must the side lengths be for a similar kite?
Suppose a kite has side lengths of
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of is .
Therefore, the correct side lengths are .
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of
Therefore, the correct side lengths are
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths and , they have the ratio of .
Therefore, find the side lengths that have a ratio of .
The only answer choice with this ratio is:
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths
Therefore, find the side lengths that have a ratio of
The only answer choice with this ratio is:
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are and , which have the ratio of .
The only answer choice with the same relationship between side lengths is: and , which has the ratio of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are
The only answer choice with the same relationship between side lengths is:
Compare your answer with the correct one above
Suppose the ratio of a kite's side lengths is to . Find a similar kite.
Suppose the ratio of a kite's side lengths is
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of matches that of .
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of
Compare your answer with the correct one above
Suppose a kite has side lengths of and . What must the side lengths be for a similar kite?
Suppose a kite has side lengths of
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of is .
Therefore, the correct side lengths are .
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of
Therefore, the correct side lengths are
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths and , they have the ratio of .
Therefore, find the side lengths that have a ratio of .
The only answer choice with this ratio is:
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
Since, the given kite has side lengths
Therefore, find the side lengths that have a ratio of
The only answer choice with this ratio is:
Compare your answer with the correct one above
A kite has two different side lengths of and . Find the measurements for a similar kite.
A kite has two different side lengths of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are and , which have the ratio of .
The only answer choice with the same relationship between side lengths is: and , which has the ratio of
A kite is a geometric shape that has two sets of equivalent adjacent sides. In order for two kites to be similar their sides must have the same ratios.
The given side lengths for the kite are
The only answer choice with the same relationship between side lengths is:
Compare your answer with the correct one above
Suppose the ratio of a kite's side lengths is to . Find a similar kite.
Suppose the ratio of a kite's side lengths is
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of matches that of .
To find a similar kite, first take the ratios of the two sides and convert this to fractional form.
Rationalize the denominator.
The ratios of
Compare your answer with the correct one above
Suppose a kite has side lengths of and . What must the side lengths be for a similar kite?
Suppose a kite has side lengths of
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of is .
Therefore, the correct side lengths are .
Write the side lengths 4 and 5 as a ratio.
The only side lengths that match this ratio by a scale factor of
Therefore, the correct side lengths are
Compare your answer with the correct one above