Get 11 4 Study Guide And Intervention Areas Of Regular Polygons And Composite Figures

0:32 13:39 Area of a Regular Polygons Given Perimeter Using Trigonometry YouTube Start of suggested clip End of suggested clip And then you can make little triangles like here. And here and I can make all these triangles useMoreAnd then you can make little triangles like here. And here and I can make all these triangles use the area formula for a triangle.

The area of a regular polygon is one-half the product of its apothem and its perimeter. Often the formula is written like this: Area=1/2(ap), where a denotes the length of an apothem, and p denotes the perimeter.

0:32 13:39 Area of a Regular Polygons Given Perimeter Using Trigonometry YouTube Start of suggested clip End of suggested clip And then you can make little triangles like here. And here and I can make all these triangles useMoreAnd then you can make little triangles like here. And here and I can make all these triangles use the area formula for a triangle.

The area of a regular polygon is one-half the product of its apothem and its perimeter. Often the formula is written like this: Area=1/2(ap), where a denotes the length of an apothem, and p denotes the perimeter.

A composite polygon can be formed in two ways, either by joining two or more polygons together or by removing one or more polygons from another. The area of a composite polygon can, therefore, be found by considering either the sum or the difference of the areas of the individual polygons that it is composed from.

0:00 4:39 Area of Composite Figures with examples - YouTube YouTube Start of suggested clip End of suggested clip And the height is 6 knowing that we get the base. From this line up top. So then we simply multiplyMoreAnd the height is 6 knowing that we get the base. From this line up top. So then we simply multiply 9 times 6.

A composite polygon can be formed in two ways, either by joining two or more polygons together or by removing one or more polygons from another. The area of a composite polygon can, therefore, be found by considering either the sum or the difference of the areas of the individual polygons that it is composed from.

0:00 4:39 Area of Composite Figures with examples - YouTube YouTube Start of suggested clip End of suggested clip And the height is 6 knowing that we get the base. From this line up top. So then we simply multiplyMoreAnd the height is 6 knowing that we get the base. From this line up top. So then we simply multiply 9 times 6.

0:00 5:16 Find the Area of Regular Polygons - YouTube YouTube Start of suggested clip End of suggested clip Okay from the center of the polygon. To one of the sides. Okay.MoreOkay from the center of the polygon. To one of the sides. Okay.

0:00 5:16 Find the Area of Regular Polygons - YouTube YouTube Start of suggested clip End of suggested clip Okay from the center of the polygon. To one of the sides. Okay.MoreOkay from the center of the polygon. To one of the sides. Okay.

1:05 2:15 Find Area of Regular Polygon Given Side Length - YouTube YouTube Start of suggested clip End of suggested clip So the base is 20 times the height which is 10 square root of 3. And then all we have to do isMoreSo the base is 20 times the height which is 10 square root of 3. And then all we have to do is multiply by 6 since we have 6 of these triangles. So we're gonna multiply by 6.

1:05 2:15 Find Area of Regular Polygon Given Side Length - YouTube YouTube Start of suggested clip End of suggested clip So the base is 20 times the height which is 10 square root of 3. And then all we have to do isMoreSo the base is 20 times the height which is 10 square root of 3. And then all we have to do is multiply by 6 since we have 6 of these triangles. So we're gonna multiply by 6.

0:13 23:34 Area of Regular Polygons - YouTube YouTube Start of suggested clip End of suggested clip So the perimeter is going to be six times sixteen it's adding sixteen six times six times 16 is 96.MoreSo the perimeter is going to be six times sixteen it's adding sixteen six times six times 16 is 96. So the area of this regular hexagon is one-half times the apothem times the perimeter.

0:13 23:34 Area of Regular Polygons - YouTube YouTube Start of suggested clip End of suggested clip So the perimeter is going to be six times sixteen it's adding sixteen six times six times 16 is 96.MoreSo the perimeter is going to be six times sixteen it's adding sixteen six times six times 16 is 96. So the area of this regular hexagon is one-half times the apothem times the perimeter.

0:00 11:50 Areas of Regular Polygons and Composite Figures - YouTube YouTube Start of suggested clip End of suggested clip Area equals one-half. A-P so a is the apothem. And p is the perimeter of the the regular polygon soMoreArea equals one-half. A-P so a is the apothem. And p is the perimeter of the the regular polygon so one-half the apothem. Here looks like it's 5. The perimeter is going to be 6 times 5 which is 30..

0:00 11:50 Areas of Regular Polygons and Composite Figures - YouTube YouTube Start of suggested clip End of suggested clip Area equals one-half. A-P so a is the apothem. And p is the perimeter of the the regular polygon soMoreArea equals one-half. A-P so a is the apothem. And p is the perimeter of the the regular polygon so one-half the apothem. Here looks like it's 5. The perimeter is going to be 6 times 5 which is 30..

Let's recap. A regular polygon is a flat shape whose sides are all equal and whose angles are all equal. The formula for finding the sum of the measure of the interior angles is (n - 2) * 180. To find the measure of one interior angle, we take that formula and divide by the number of sides n: (n - 2) * 180 / n.

Let's recap. A regular polygon is a flat shape whose sides are all equal and whose angles are all equal. The formula for finding the sum of the measure of the interior angles is (n - 2) * 180. To find the measure of one interior angle, we take that formula and divide by the number of sides n: (n - 2) * 180 / n.

The area of the composite shapes is the area of combined shapes of one or more simple polygons and circles. To calculate the area of the composite shapes we can add the areas of all the basic shapes together. In order to find the area of composite shapes, simply find the area of each shape and add them together.

The area of the composite shapes is the area of combined shapes of one or more simple polygons and circles. To calculate the area of the composite shapes we can add the areas of all the basic shapes together. In order to find the area of composite shapes, simply find the area of each shape and add them together.