Points, Lines, & Planes
Angles & Parallel Lines
Triangle Measures & Proofs
Similarity
Segments in Triangles
100

Find the midpoint between (3,4) & (-1,10).

(1,7)

100

In order for alternate interior angles to be congruent, what needs to be given?

Parallel Lines

100

Two angles in a triangle are 27 and 88 degrees. What is the measure of the third angle? 

65

100

List the 3 ways to prove triangles similar.

AA~, SAS~, and SSS~

100

The Incenter is made by the intersection of the ___ in a triangle.

Angle bisectors.

200

Find the distance between (3,4) & (-1,10)

7.2

200

a) If angle 3 = 107, then angle 16 = ?

b) If angle 15 = 84, then angle 6 = ?

a) 107

b) 96

200

Two remote interior angles are 8x + 2 and 10x -19 with an exterior angle of 16x - 7. Solve for x.

x = 5

200

Figure #3

Solve for x. 

x = 24.5

200

B is the centroid of AC. If AB = 12, what is the length of AC?

18

300

Y(3,-1) is the midpoint of XZ. Z is at (11,-5), what are the coordinates of X?

(-5,3)

300

Angle 1 = 13x - 27 and angle 8 = 10x + 6. Solve for x.

x = 11

300

Given: M is the midpoint of AZ and BD bisects angle ABC.

Write two steps of a proof with this given.

AM = MZ   def of mdpt

<ABD = CBD   def of angle bisector

300

Figure #4

Solve for angles 1 through 5.

1 & 2 = 53

3 = 68

4 = 59

5 = 121

300

The midsegment of a triangle is 3x + 11 and the opposite side is 9x - 14. Solve for x.

x = 12

400

P partitions segment AB into a ratio of 5:3. If A(-1,-5) and B(-7,11), what are the coordinates of P?

(-4.75,5)

400

Write the equation of a line perpendicular to 

y = -3/4x -2 and passes through the point (3,1).

y = 4/3x - 3

400

Figure # 2

Prove triangle ABD = triangle CDB

.

400

Figure #5

Find the perimeter of triangle ABC.

56

400

Why is the circumcenter equidistant to the angles of a triangle?

It's the center of a circumscibed circle, radius to angles.

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