Your Infringement Notice may be forwarded to the party that made the content available or to third parties such as ChillingEffects. Thus, if you are not sure content located on or linked-to by the Website infringes your copyright, you should consider first contacting an attorney. Hanley Rd, Suite St. Louis, MO Subject optional. Email address: Your name:. Possible Answers:. Correct answer:. Explanation : The sum of the angles in a polygon is For a pentagon, this equals Report an Error.
Explanation : The perimeter in this question is irrelevant. There are six interior angles in a hexagon. Each angle will be a sixth of the total angle.
Therefore, the sum of three angles in a hexagon is:. Add four interior angles in a regular pentagon. What is the result? Explanation : Use the interior angle formula to find the total sum of angles in a pentagon. The sum of four interior angles in a regular pentagon is:. What is the sum of two interior angles of a regular pentagon if the perimeter is 6?
Explanation : The perimeter of a regular pentagon has no effect on the interior angles of the pentagon. Use the following formula to solve for the sum of all interior angles in the pentagon. Explanation : The pentagon has 5 sides. Divide this number by 5 to determine the value of each interior angle. Explanation : Area has no effect on the value of the interior angles of a pentagon.
To find the sum of all angles of a pentagon, use the following formula, where is the number of sides: There are 5 sides in a pentagon. Polygons: Properties of Pentagons. Sum of the Interior Angles of a Pentagon:. Regular Pentagons:. The properties of regular pentagons:. All sides are the same length congruent and all interior angles are the same size congruent. The measure of the central angles of a regular pentagon:. To find the measure of the central angle of a regular pentagon, make a circle in the middle Example Video Questions Lesson.
A pentagon is a 5-sided shape. Download PDF. The first step is to add the known angles together. Here is an example of finding more than one missing angle in a pentagon. In this example, the angles in the pentagon have lines on them. We could repeat this strategy here, partitioning the pentagon into a triangle and a quadrilateral, like so:.
But I want to do a slightly different version of this, which is easier to generalize to a polygon of any number of sides. I will still use the concept of dividing up the polygon into triangles.
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