Mathematics, 30.03.2020 01:36 mihirkantighosh

Find the measure of one exterior angle in each regular polygons

Answers: 3

Show answers

Answers

Answer from: 166386

Part 3) 51.4 degrees

Part 4) 36 degrees

Part 5) 165.6 degrees

Part 6) 128.6 degrees

Part 7) 90 degrees

Part 8) 147.3 degrees

Step-by-step explanation:

Part 3) Find the measure of one exterior angle in each regular polygon

we know that

In a regular polygon (polygon that have equal sides and equal angles) the measure of one exterior angle is equal to divide 360 degrees by the number of sides of the polygon

we have

A heptagon

The number of sides of the heptagon is 7 sides

$\frac{360}{7}= 51.4^o$

Part 4) Find the measure of one exterior angle in each regular polygon

we know that

In a regular polygon (polygon that have equal sides and equal angles) the measure of one exterior angle is equal to divide 360 degrees by the number of sides of the polygon

we have

A decagon

The number of sides of the decagon is 10 sides

$\frac{360}{10}= 36^o$

Part 5) Find the measure of one interior angle in each regular polygon

we know that

The measure of the interior angle in a regular polygon is given by the formula

$\frac{180^o(n-2)}{n}$

where

n is the number of sides

In this problem

we have

Regular 25-gon

n=25 sides

substitute in the formula

$\frac{180^o(25-2)}{25}=165.6^o$

Part 6) Find the measure of one interior angle in each regular polygon

we know that

The measure of the interior angle in a regular polygon is given by the formula

$\frac{180^o(n-2)}{n}$

where

n is the number of sides

In this problem

we have

Regular heptagon

n=7 sides

substitute in the formula

$\frac{180^o(7-2)}{7}=128.6^o$

Part 7) Find the measure of one interior angle in each regular polygon

we know that

The measure of the interior angle in a regular polygon is given by the formula

$\frac{180^o(n-2)}{n}$

where

n is the number of sides

In this problem

we have

square

n=4 sides

substitute in the formula

$\frac{180^o(4-2)}{4}=90^o$

Part 8) Find the measure of one interior angle in each regular polygon

we know that

The measure of the interior angle in a regular polygon is given by the formula

$\frac{180^o(n-2)}{n}$

where

n is the number of sides

In this problem

we have

11-gon

n=11 sides

substitute in the formula

$\frac{180^o(11-2)}{11}=147.3^o$

Answer from: Quest

9sandwiches per hour

Answer from: Quest

The answer should be c.

Another question on Mathematics

Mathematics, 21.06.2019 20:30

Which of the following best describes the figure?

Answers: 1

Answer

Mathematics, 21.06.2019 21:00

Consider the polynomials given below. p(x) = x4 + 3x3 + 2x2 – x + 2 q(x) = (x3 + 2x2 + 3)(x2 – 2) determine the operation that results in the simplified expression below. 35 + x4 – 573 - 3x2 + x - 8 a. p+q b. pq c.q-p d. p-q

Answers: 2

Answer

Mathematics, 21.06.2019 22:20

Jimmy can run 3.5 miles in 20 minutes. how far can ne run in one hour and ten minutes?

Answers: 1

Answer

Mathematics, 21.06.2019 22:30

Ibeg you to me 20. a reaction produces 4.93 l of oxygen, but was supposed to produce 1 mol of oxygen. what is the percent yield?

Answers: 3

Answer

You know the right answer?

Find the measure of one exterior angle in each regular polygons
...