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Name: Date: Period: Topic 1: Distance and Midpoint Key Ideas: Distance 1: Distance 2: Distance 3: Midpoint 1: Midpoint 2: Midopint 3:

Topic 1: Distance and Midpoint

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Name: Date: Period:

Topic 1: Distance and Midpoint Key Ideas:

Distance 1:

Distance 2:

Distance 3:

Midpoint 1:

Midpoint 2:

Midopint 3:

!!!!!!

Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger

Topic 2: Parallel and Perpendicular Lines Key Ideas:

Lines 1:

Lines 2:

Lines 3:

Lines 4:

Lines 5:

Lines 6:

!

Topic 3: Perpendicular Bisectors Key Ideas:

Perpendicular Bisector 1:

Perpendicular Bisector 2:

!

Ben Iremonger
Ben Iremonger
Ben Iremonger
Ben Iremonger
y = 2x-3
y = (4/3)x - 6ory = (8/6)x - 6

Topic 4: Logic Key Ideas:

Logic 1:

Logic 2:

Logic 3:

Logic 4:

Logic 5:

Logic 6:

Logic 7:

Logic 8:

Ben Iremonger
If I do not bump my head, then I am not tall.

Topic 5: Loci Key Ideas:

Loci 1:

Loci 2:

Ben Iremonger
(-3, 4) and (3, 4)

Loci 3:

Loci 4:

!!!!!!!!!!!!!!!!!!!

Topic 6: Angle Relationships Key Ideas:

Angles 1:

Angles 2:

Angles 3: Solve for x and find both angles below:

Angles 4:

Angles 5: Find the measure of angle 2

Angles 6:

x=5
x = 30
30˚
60˚
x= 15, m<2 = 50˚
y = 25

Angles 7:

Angles 8: Find the measure of angle p in the diagram below:

Angles 9: Find all the angles in the triangle below

Angles 10: In triangle ABC, the measure of <B is 15 degrees more than <A. The measure of <C is 45 degrees more than the measure of the first angle. Find the measure of ALL the interior angles of the triangle.

Angles 11: The largest angle in a triangle is four times the smallest. The third angle is 5 more than twice the smallest. Find each angle.

Angles 12: An angle is 6 degrees less than 3 times its complement. Find both angles.

!!!!!!

m<2 = 40˚m<11 = 60˚
m<p = 60˚
x = 9
71˚
62˚
47˚
m<A = 30˚ m<B = 45˚ m<C = 105˚
smallest = 25˚ middle = 55˚largest = 100˚
m<1 = 66˚ m<2 = 24˚

Additional Topics To Study! !• Constructions

o Construction of Equilateral Triangle o Construction of Perpendicular to a point on line o Construction of Perpendicular Bisector o Construction of Perpendicular to a point not on line

• Planes and Lines in 3-D Space

o Naming Angles, Lines, and Planes o Intersections of Lines and Planes o Perpendicular and Parallel lines and planes.