The answer is 2772...APEX
True. The area of a regular heptagon can be calculated by dividing it into seven congruent triangles, each having a vertex at the center of the heptagon and the other two vertices at consecutive vertices of the heptagon. By finding the area of one triangle and multiplying it by seven, you obtain the total area of the heptagon. This method effectively utilizes the symmetry of the regular heptagon.
If the perimeter is 15, he apothem cannot be 18.1
1782.88 - 1783.08
The area of a regular polygon is equal to (1/2)pa, where p is the perimeter and a is the apothegm. The area of this polygon is (1/2)(15.44)(16), which is 123.52 square units.
The answer is 2772...APEX
True. The area of a regular heptagon can be calculated by dividing it into seven congruent triangles, each having a vertex at the center of the heptagon and the other two vertices at consecutive vertices of the heptagon. By finding the area of one triangle and multiplying it by seven, you obtain the total area of the heptagon. This method effectively utilizes the symmetry of the regular heptagon.
If the perimeter is 15, he apothem cannot be 18.1
33
1782.88 - 1783.08
yes True
4.12
The area of a regular polygon is equal to (1/2)pa, where p is the perimeter and a is the apothegm. The area of this polygon is (1/2)(15.44)(16), which is 123.52 square units.
penis salad
A regular heptagon has a distinct formula for determining its area based on the length of one side. Its area is equal to 7/4 * s^2, multiplied by the cotangent of (180 degrees/7).
232.57 square inches.
For any irregular shape, you must divide it into shapes that are regular and find the area of those then add up all of the parts to find the area of the whole.