1.1 Segment Length & Midpoints 1/3/17 Geometry 1.1 Segment Length & Midpoints

Undefined terms can not be defined using other figures Undefined terms can not be defined using other figures. They are your building blocks.

Bellwork – 1/4/17 Solve each equation. 1) −20 = −4x − 6x 2) 6 = 1 − 2n + 5 3) 8x − 2 = −9 + 7x 4) a + 5 = −5a + 5 Sketch the graph of each line. 1) y 7 2 x 2) yx

Sketch the graph of each line. 1) y 7 2 x 2) yx Bellwork contiued Sketch the graph of each line. 1) y 7 2 x 2) yx

1.1 Segment Length & Midpoints 1/4/17 Geometry 1.1 Segment Length & Midpoints

1. 2 Angle Measures & Angle Bisectors 1/4/17 Geometry 1. 2 Angle Measures & Angle Bisectors

1/4/17 CW 1 Packet Due Monday 1/9/17

Bellwork – 1/5/17 Do the pair of segments have the same length? Determine the coordinates of the midpoint for each segment. 1. 3. 2. 4.

1. 3 Representing & Describing Transformations 1/5/17 Geometry 1. 3 Representing & Describing Transformations

Bellwork – 1/6/17

1. 3 Representing & Describing Transformations 1/6/17 Geometry 1. 3 Representing & Describing Transformations

1/6/17 Geometry 1. 4 Reasoning & Proof

A counterexample is an example that shows a conjecture to be false.

Bellwork – 1/9/17

1/9/17 Geometry 1. 4 Reasoning & Proof

1/9/17 CW 1 Packet Due Today CW 2 Packet Due Friday 1/13/17

The contents in this PowerPoint were taken from Houghton Mifflin Harcourt Geometry.