Chapter 2: Q41. (page 79)

Use the equation $d = 180 (c - 2)$ that gives the total number of degrees $d$ in any convex polygon with $c$ sides.
Write this equation in slope-intercept form.

Short Answer

Expert verified

The given equation in slope-intercept form is $d = 180 c - 360$

Step by step solution

– State the concept

The slope intercept form of a straight-line equation is $y = m x + c$ where $m$ is the slope and $c$ is the y-intercept

– List the given data

The given equation is $d = 180 (c - 2)$ , where $c$ is the number of sides of a convex polygon and $d$ is the total number of degrees

– Write the equation

$d = 180 (c - 2)$ (Given equation)

$d = 180 c - 360$ (Distributive property)

So, the required equation in slope-intercept form is $d = 180 c - 360$

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Use the equation $d = 180 (c - 2)$ that gives the total number of degrees $d$ in any convex polygon with $c$ sides.
Write this equation in slope-intercept form.

Short Answer

Step by step solution

– State the concept

– List the given data

– Write the equation

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Use the equation d=180c-2that gives the total number of degrees din any convex polygon with csides.Write this equation in slope-intercept form.

Short Answer

Step by step solution

– State the concept

– List the given data

– Write the equation

One App. One Place for Learning.

Most popular questions from this chapter

Recommended explanations on Math Textbooks

Applied Mathematics

Calculus

Probability and Statistics

Logic and Functions

Mechanics Maths

Statistics

Study anywhere. Anytime. Across all devices.

Use the equation $d = 180 (c - 2)$ that gives the total number of degrees $d$ in any convex polygon with $c$ sides.
Write this equation in slope-intercept form.