Unit 1 Review Bingo!
Download
Report
Transcript Unit 1 Review Bingo!
DO NOW
REVIEW
Alternate Exterior
REVIEW
UNIT 1
REVIEW
BINGO!
HOW TO PLAY!
1.
Write each answer from the powerpoint into a random space
on your BINGO card IN PEN
2.
Mr. Easter will put a problem on the board. You will have 1-4
minutes to work the problem.
3.
Work the problems on scratch paper IN PENCIL
4.
When you get the answer, mark it off on your BINGO card.
5.
If you get an answer that is not on your BINGO card, then the
answer is wrong. Try the problem again and/or raise your
hand for help.
6.
After the game, we will review the problems that people had
trouble with.
HOW TO WIN!
Any full row in any direction!
WRITE THE ANSWERS ON
YOUR BINGO CARD IN A
RANDOM ORDER
45
122
125
7
58
62
(7,-17)
140
180
162
Combining Like Terms
35
82
Same Side Interior Angles
117
Substitution Property
102
Corresponding Angles
18
Subtraction Property of Equality
(1,9)
Division Property of Equality
4.47
29
PROBLEM 1
FOUR MINUTES
Find the measurement of each angle in the picture below.
Each angle measurement is one answer.
5π₯ + 8
1
4
3
2
11π₯ β 4
PROBLEM 2
FOUR MINUTES
If B is on π΄πΆ and AB is ππ₯ + π, BC is 5π₯ β π,
and AC is 6π + ππ then
a. What is AB?
b. What is BC?
c. What is AC?
PROBLEM 3
1 MINUTE
What property is used below?
6x+12-2x=180
4x+12=180
PROBLEM 4
3 MINUTES
ο1 and ο2 are supplementary angles.
mο1 is 10y - 8 and mο2 is 6y + 12.
What is mο1?
PROBLEM 5
2 MINUTES
If line a is parallel to line b, and line c is parallel to line d,
then:
1. what relationship do angles 6 and 11 have?
2. What is the m ο6 + m ο11 ?
PROBLEM 6
2 MINUTES
Two endpoints A(3, 8) and B(-1, 10)
form a line. Find the midpoint and the
distance of that line.
PROBLEM 7
3 MINUTES
Find the value of x.
PROBLEM 8
1 MINUTE
Find the measurement of angle 2.
PROBLEM 9
2 MINUTES
If mο12 = 55, then find mο3.
PROBLEM 10
1 MINUTE
Name the property used below:
x=5 and AB=7x+2
AB = 7(5)+2
PROBLEM 11
1 MINUTE
If line a is parallel to line b, and line c is parallel to line d, then
what relationship do angles 2 and 10 have?
PROBLEM 12
4 MINUTES
πΈπΊ bisects ο CEF so that
mο CEG is 4x + 1 and
mο GEF is 6x - 13.
- What is x?
- What is the m<CEG?
- What is the m<CEF?
PROBLEM 13
1 MINUTE
Name the property used below:
4x+3=12
4x=9
PROBLEM 14
3 MINUTES
Find the value of x.
PROBLEM 15
1 MINUTE
What property is used below?
10x=80
X=8
PROBLEM 16
3 MINUTES
The midpoint of a line is (2,-6). One
endpoint is G(-3, 5). What is the other
endpoint, H?
PROBLEM 17
1 MINUTE
If mο9 = 140, then find mο11.
LETβS REVIEW MISSED
PROBLEMS
What questions do you have?