Aim 4: Midpoints, Segment Bisectors, and Angle Bisectors, Exams of Geometry

Watch the video (QR Code) on these definitions followed by some example problems! Word. Definition. Picture. Midpoint. Segment. Bisector. Angle. Bisector.

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2021/2022

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Name _____________________________________ Date _____________ Geometry
Aim 4: Midpoints, Segment Bisectors, and Angle Bisectors
Task 1: Splitting a breadstick
You and your partner are hungry and only have one breadstick.
How will you split your breadstick?
How will you know if you did a good job splitting up your breadstick?
Task 2: Cutting a big piece of pie
You and your partner are still hungry and have one piece of pie to share.
How will you split your piece of pie?
How will you know if you did a good job splitting up your piece of pie?
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Name _____________________________________ Date _____________ Geometry

Aim 4: Midpoints, Segment Bisectors, and Angle Bisectors

Task 1: Splitting a breadstick

You and your partner are hungry and only have one breadstick.

 How will you split your breadstick?

 How will you know if you did a good job splitting up your breadstick?

Task 2: Cutting a big piece of pie

You and your partner are still hungry and have one piece of pie to share.

 How will you split your piece of pie?

 How will you know if you did a good job splitting up your piece of pie?

The following terms have a lot to do with our previous activity. Thinking about the words, your

experience, the activity, and using the internet, do your best to define these terms!

Midpoint ____________________________________________________________________

Segment Bisector ______________________________________________________________

Angle Bisector ________________________________________________________________

Watch the video (QR Code) on these definitions followed by some example problems!

Word Definition Picture

Midpoint

Segment

Bisector

Angle

Bisector

  1. M is the midpoint of CD. If CM  5 , find MD and CD.

  2. M is the midpoint of CD. If CM  3 x  2 and MD  2 x  5 , find CD.

  3. CD bisects AB at M. If AM  5 x  4 , AB  14 x , and CM  2 x , find

a) MB

b) MD

  1. AB bisects CD at M. If CM = x + 5, MD = 3x – 13, and AM = x – 4, find AM.

  2. If BD bisects  ABC and mABD  30 , what is mABC?

  3. If RK bisects  ORD , mKRD  5 x  4 , mORK  7 x  14 , what is mORD?

  1. In the diagram at right, AB || CD , GH bisects  CGJ , and mEJB  50. Find mGHJ.

  2. If CGD bisects  EGB , mDGB  3 x  10 ,

and mEGB  5 x , find

a) mCGF

b) mAGE

  1. On AB , C is the midpoint of AB and D is the midpoint of AC. If AD  2 x  1 and DB  4 x  3 , find CB.

A

B

C

D

E

F

G