All ACT Math Resources
Example Questions
Example Question #1 : How To Find The Perimeter Of Kite
If the short side of a kite has a length of , and the long side of a kite has a length of , what is the perimeter of the kite?
Write the formula to find the perimeter of the kite.
Substitute the lengths and solve for the perimeter.
Example Question #42 : Quadrilaterals
A kite has a side length of and another side length of . Find the perimeter of the kite.
By definition a kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side with a length of , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
The original formula used in this solution is an application of the Distributive Property:
Example Question #43 : Quadrilaterals
A kite has a side length of and another side length that is twice as long. Find the perimeter of the kite.
A kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side that is twice as long, , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
Example Question #44 : Quadrilaterals
Using the kite shown above, find the perimeter measurement.
A kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side length of , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
Example Question #45 : Quadrilaterals
Using the kite shown above, find the perimeter measurement.
A kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side length of , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
Example Question #281 : Act Math
Using the kite shown above, find the perimeter measurement.
A kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side length of , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Additionally, the correct solution can also be found by:
Example Question #46 : Quadrilaterals
Using the kite shown above, find the perimeter measurement.
By definition a kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side with a length of , each of these two sides must have one equivalent side. Therefore, the perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
The original formula used in this solution is an application of the Distributive Property:
Example Question #1 : How To Find The Perimeter Of Kite
A kite has a side length of and another side length of . Find the perimeter of the kite.
By definition a kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side with a length of , each of these two sides must have one equivalent side.
The perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by:
The original formula used in this solution is an application of the Distributive Property:
Example Question #48 : Quadrilaterals
A kite has a side length of and another side length of . Find the perimeter of the kite.
A kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side with a length of , each of these two sides must have one equivalent side.
The perimeter of this kite can be found by applying the formula:
Additionally, this problem first requires you to convert each side length from feet to inches.
The solution is:
Note: the correct solution can also be found by:
The original formula used in this solution is an application of the Distributive Property:
Example Question #281 : Act Math
A kite has a side length of and another side length of . Find the perimeter of the kite.
By definition a kite must have two sets of equivalent sides. Since we know that this kite has a side length of and another side with a length of , each of these two sides must have one equivalent side.
The perimeter of this kite can be found by applying the formula:
Note: the correct solution can also be found by: