Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent...

43
Honors Geometry Honors Geometry Chapter 2 Review! Chapter 2 Review!

Transcript of Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent...

Page 1: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Honors GeometryHonors Geometry

Chapter 2 Review!Chapter 2 Review!

Page 2: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Name the property illustrated below.

If segment AB is congruent to segment CD, then AB=CD.

A.) definition of a midpoint

B.) definition of congruent segments

C.) segment addition postulate

D.) definition of a segment

Page 3: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Name the Property shown.

If x=3, then 2x-20=2(3)-20

A.) addition

B.) multiplication

C.) definition of a midpoint

D.) substitution

Page 4: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Name the Property shown.

If AB=CD then CD=AB.

A.) Reflexive

B.) Transitive

C.) Symmetric

D.) Addition

Page 5: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Name the two laws of logic.

A.) syllogism & attachment

B.) reattachment & syllogism

C.) detachment & conjectures

D.) syllogism & detachment

Page 6: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Can you make a conclusion?

(1)If I lose my job, then it will be difficult to find another one in today's job market.

(2)If I'm late a lot, then I'll lose my job.

A.) If I'm late a lot then it will be difficult for me to find work.

B.) I don't like jobs.

C.) no conclusion.

D.) I can't find a job.

Page 7: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the contrapositive of this statement?

If the moon moves into direct alignment with the earth and sun, then there is an eclipse.

A.) If there is no eclipse then there is no moon.

B.) If there is a moon then there is no eclipse.

C.) If there is no eclipse then the moon is not directly aligned with the sun and earth.

D.) If the moon is not directly aligned with the sun and earth then there is not an eclipse.

Page 8: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the converse of the given statement?

If I am on the football team, then I am required to lift weights.

A.) If I lift weights then I might pull a muscle.

B.) If I am required to lift weights then I am on the football team.

C.) If I am not on the football team then I am not required to lift weights.

D.) If I don't like to lift weights then I don't have to lift weights.

Page 9: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If J, K, and L are collinear, then JK+KL=JL.

A.) True

B.) False

Page 10: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What comes next in the pattern? 0,3,8,15,24.....

A.) 33

B.) 35

C.) 27

D.) 43

Page 11: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What comes next in the pattern? 3, 9, 27, 81....

A.) 240

B.) 340

C.) 160

D.) 243

Page 12: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Which property, postulate, theorem, or definition is being illustrated?

If <1 and <2 are complementary to <3, then <1 and <2 are congruent.

A.) Congruent Supplements Theorem

B.) Angle Addition Postulate

C.) Congruent Compliments Theorem

D.) Defintion of complementary

Page 13: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Which theorem, postulate, definition, or property is being illustrated?

If B is between A and C, then AB + BC = ACA.) Segment Addition Postulate

B.) Angle Addition Postulate

C.) Collinear Points Postulate

D.) Addition Property of Equality

Page 14: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Which property, postulate, definition or theorem is being illustrated?

If <1 and <2 form a linear pair, then <1 and <2 are supplementary.A.) Compliments Theorem

B.) Definition of Linear Pair

C.) Definition of Supplementary

D.) Linear Pair Postulate

Page 15: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's your Conclusion?

I always go to the movies if I don't have homework on Friday night.Last Friday I didn't have any homework.

A.) If I have no homework then I go to the movies.B.) If I go to the movies then I have no homework.C.) I went to the movies last Friday night.

D.) I had no homework last Friday night.

Page 16: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Which law of logic did you use to make your last conclusion?

A.) syllogism

B.) reattachment

C.) attachment

D.) detachment

Page 17: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Solve for x and y.

A.) x=17 ; y=30

B.) x=19 ; y=17

C.) x=30 ; y=19

D.) x=17 ; y=19

6x+48

2y-8

9x-3

Page 18: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Name the Property, Postulate or Definition being shown:

If AB=CD, then CD=AB A.) Reflexive

B.) Symmetric

C.) Addition property

D.) Subtraction property

Page 19: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If AB=CD, then AB+3=CD+3

A.) Reflexive

B.) Symmetric

C.) Addition property

D.) Subtraction property

Page 20: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If m<1=m<2, then 4(m<1)=4(m<2)

A.) Multiplication Property

B.) Symmetric

C.) Substitution

D.) Subtraction property

Page 21: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If B is between A and C, then AB+BC=AC

A.) Transitive Property

B.) Segment Addition Postulate

C.) Substitution

D.) Addition Property

Page 22: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If B is the midpoint of segment AC, then AB=BC

A.) Symmetric Property

B.) Segment Addition Postulate

C.) Definition of a Midpoint

D.) Addition Property

Page 23: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

AB=AB

A.) Symmetric Property

B.) Segment Addition Postulate

C.) Definition of a Midpoint

D.) Reflexive Property

Page 24: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If <1 and <2 are adjacent angles, then

m<1+m<2=m<ABC

A.) Symmetric Property

B.) Segment Addition Postulate

C.) Angle Addition Postulate

D.) Transitive Property

1

2

A

B C

Page 25: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the hypothesis?

If I get a car, then I will get car insurance.

A.) If I get a car

B.) Then I will get car insurance

C.) I will get car insurance

D.) I get a car

Page 26: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the hypothesis?

If I get 8 hours of sleep, then I'm more focused during class the next day

A.) I go to bed by 9pm

B.) I get 8 hours of sleep

C.) I stay focused

D.) If I sleep a lot then I can focus

Page 27: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the conclusion?

If I make the team, then I will have to go to practice.

A.) If I make the team

B.) Then I will have to go to practice

C.) I have to go to practice

D.) I don't like to practice

Page 28: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What's the conclusion?

If I burn dinner, then no one will eat it.

A.) No one will eat the dinner I cook

B.) Dinner is burnt

C.) I have to take cooking classes

D.) Then no one will eat it

Page 29: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What are the 2 laws of logic?

A.) Syllogism & Reattachment

B.) Attachment & Congruence

C.) Syllogism & Substitution

D.) Syllogism & Detachment

Page 30: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If you decide to get a puppy, then you had to buy puppy food.

If you have to buy puppy food, then you need to get a job.

A.) Puppies are cute

B.) You get a puppy

C.) If you decide to get a puppy then you need to get a job

D.) You get a job

Page 31: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If you decide to get a puppy, then you have to buy puppy food.

You bought a puppy last weekend.

A.) Puppies are cute

B.) You bought puppy food

C.) You get a puppy

D.) You get a job

Page 32: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If two angles form a linear pair, then they are supplementary.

If two angles are supplementary, then the sum of their measures is 180 degrees.

A.) If two angles form a linear pair, then their sum is 180 degrees.

B.) If angles are supplementary, then their sum is 180 degrees.

C.) The angles are supplementary.

D.) The angles form a linear pair.

Page 33: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If two angles form a linear pair, then they are supplementary.

<1 and <2 are a linear pair.

A.) If two angles form a linear pair, then their sum is 180 degrees.

B.) If angles are supplementary, then their sum is 180 degrees.

C.) <1 and <2 are supplementary.

D.) The angles form a linear pair.

Page 34: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Solve for x. Given B is between A and C and AC=36, AB=2x and

BC=3x+1A.) x=-1

B.) x=7

C.) x=5.5

D.) x=35

Page 35: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Solve for x. Given B is the midpoint of AC, AB=3x and BC=9x-54.

A.) x=-6

B.) x=4.5

C.) x=9

D.) x=54

Page 36: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Solve for x. Given <1 and <2 are complementary, m<1=2x and

m<2=3x-10.

A.) x=-6

B.) x=5

C.) x=16

D.) x=20

Page 37: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Find the midpoint of AC given A(-2,4) and B(6,-8)

A.) (4,6)

B.) (2,2)

C.) (4,-2)

D.) (2,-2)

Page 38: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Find the midpoint of AC given A(0,-3) and B(0,-7)

A.) (.5,-5)

B.) (-5,0)

C.) (0,-5)

D.) (.5,5)

Page 39: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

If <1 and <2 are complementary to <3, then

what is true?

A.) m<1=m<3

B.) m<2=m<3

C.) m<1+m<2=90

D.) m<1=m<2

Page 40: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What reason do we use for concluding that 2 vertical angles

are congruent

A.) Vertical Angles Postulate

B.) Vertical Angles are awesome like that

C.) Vertical Angles Congruence Thm

D.) Defintion of Vertical Angles

Page 41: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

What’s a counter example for the conjecture….

Prime numbers are odd.

A.) Odd numbers are prime

B.) 2

C.) 5

D.) Odd numbers are odd

Page 42: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

Postulates are…

A.) Proven statements

B.) Incorrect

C.) Theorems

D.) Unproven but accepted

Page 43: Honors Geometry Chapter 2 Review!. Name the property illustrated below. If segment AB is congruent to segment CD, then AB=CD. A.) definition of a midpoint.

This slide show will….

A.) Continue Forever

B.) Help Review Ch 2 Concepts

C.) Be identical to your test (hope you paid attention!)

D.) Explode in 5....4....3.......