Equations and Formulas
Lines
Angles
Polygons and Area
Circles
100

This is the equation of a line

y=mx+b

100

These lines have the same exact slopes

Parallel

100

These congruent angles are found between two parallel lines on opposite top and bottom sides of a transversal

alternate interior angles

100

How many sides does a decagon have

10

100

Instead of perimeter of a circle, we say this

circumference 
200

This is the midpoint formula

y2-y1/x2-x1

200

Perpendicular line have these kinds of sloped

negative reciprocal

200

This angles add up to 180 degrees

supplementary

200

When a polygon is regular it means this

All sides have the same length and all angles have the same number of degrees

200

The difference between radius and diameter 

The radius is half the diameter or the diameter is double the radius

300

This is the distance formula

Square root of (y2-y1)+ (x2-x1)2


300

The line that has two endpoints on a circle and goes through its center

diameter

300

Congruent pairs of angles made by parallel lines and a transversal include vertical, alternate interior and exterior, and these

Corresponding angles

300

What is the formula for finding the area of a polygon

A = 1/2ap

300

When you know the central angle of a circle and the circumference you are able to find this

arc

400

How you find a polygon's central angle

Divide 360 by the number of sides of the polygon

400

This line goes through two parallel lines creating pairs of congruent angles

transversal

400

Right angles are formed by these lines

perpendicular

400

How do you find the area of a trapezoid

1/2(b1 + b2)h

400

The number of degrees in a semicircle 

180

500

This is the point-slope formula

y-y1 =m(x-x1)

500

A centroid divides a median into two parts.  The top accounts for this much of the lines length and the bottom for this much.

2/3 and 1/3

500

When a line extends outside of a triangle and it creates this angle, which is supplementary to its adjacent angle

exterior angle

500

You use this formula to find the number of degrees of an angle in a regular polygon

(n-2)180/n

500

The way you find the sector of a circle


x/360 *pi(r2)

central angle divided by 360 times the circle's area