The answer is 2772...APEX
A heptagon is a polygon with seven sides and angles. Pictures of a regular heptagon can be found by clicking on the "Related links" below.
Unit 15 Section 3 : SymmetrySymmetries in regular polygons (http://www.cimt.plymouth.ac.uk/projects/mepres/book8/bk8i15/bk8_15i3.htm)Look at the regular heptagon below. A heptagon is a shape with seven sides and this one has equal sides and equal angles. You can see that there are seven lines of symmetry, and the regular heptagon also has rotational symmetry order seven.
The dashed line in the regular heptagon likely represents a specific segment, such as a diagonal connecting two non-adjacent vertices or an axis of symmetry. Depending on its placement, it could indicate a line of reflection, a diagonal that divides the heptagon into two equal areas, or a segment illustrating a geometric property. Without additional context or a visual reference, it’s challenging to provide a precise description.
To calculate the area of a regular heptagon (a seven-sided polygon), you can use the formula: [ \text{Area} = \frac{7}{4} \times \cot\left(\frac{\pi}{7}\right) \times s^2 ] where (s) is the length of a side. If the side length is not provided, you'll need that value to determine the exact area. Alternatively, if you have the apothem or circumradius, you can also use those to find the area.
The answer is 2772...APEX
A heptagon is a polygon with seven sides and angles. Pictures of a regular heptagon can be found by clicking on the "Related links" below.
Unit 15 Section 3 : SymmetrySymmetries in regular polygons (http://www.cimt.plymouth.ac.uk/projects/mepres/book8/bk8i15/bk8_15i3.htm)Look at the regular heptagon below. A heptagon is a shape with seven sides and this one has equal sides and equal angles. You can see that there are seven lines of symmetry, and the regular heptagon also has rotational symmetry order seven.
The dashed line in the regular heptagon likely represents a specific segment, such as a diagonal connecting two non-adjacent vertices or an axis of symmetry. Depending on its placement, it could indicate a line of reflection, a diagonal that divides the heptagon into two equal areas, or a segment illustrating a geometric property. Without additional context or a visual reference, it’s challenging to provide a precise description.
To calculate the area of a regular heptagon (a seven-sided polygon), you can use the formula: [ \text{Area} = \frac{7}{4} \times \cot\left(\frac{\pi}{7}\right) \times s^2 ] where (s) is the length of a side. If the side length is not provided, you'll need that value to determine the exact area. Alternatively, if you have the apothem or circumradius, you can also use those to find the area.
The answer is given below:
It will be difficult to answer this question accurately without knowing "the expression below."
I can see no rational expression below.
Which shows the expression below simplified?0.000054 ÷ (9 × 10-4)
15 1/2
You didn't include the expression below. Without that that, we'd only be guessing.
The answer is given below!