
Course Assessment Review
Presentation
•
Mathematics
•
9th - 12th Grade
•
Practice Problem
•
Hard
+10
Standards-aligned
Victoria Colbert
Used 1+ times
FREE Resource
33 Slides • 50 Questions
1
Dilations

2
Multiple Choice
What does the scale factor do in a dilation?
Tells you how much the image grows or shrinks
Tells you what the center of dilation is
There's not enough information here to answer this
Nothing, it's unnecessary information
3
Scale Factors are just as they sound
Factors (multipliers) that scale (change the size of) a shape
Scale factors can do one of two things: grow or shrink an object
A scale factor larger than one (>1) makes an object get larger --> could be a fraction or a whole number
A scale factors smaller than one (<1) makes an object get smaller
4
Multiple Select
Which scale factors would increase an image?
23
21
3.5
12
5
5
Multiple Select
Which scale factors shrink an image?
0.5
43
1
12
23
6
Multiple Select
What are the properties of dilations?
Changes the size of an object
Changes the shape of an object
Changes one side but not the others
Changes all the sides equally
Changes angle measures
7
Proportion Example
8
How do we solve a proportion now?
9
Multiple Choice
10
Multiple Choice
Does the image show a Dilation and what is the scale factor?
Yes; k = 2
Yes; k = 1/2
No, it's a translation.
No, it's a reflection.
11
Multiple Choice
If a line segment has a length of 12 units and after a dilation the image length is 4 units, what was the scale factor?
3
1/3
8
16
12
Sequences of Transformations (Rigid Motions)
13
Example
The blue trapezoid is translated 4 units right and then reflected over the x-axis to form the red trapezoid.
14
Multiple Choice
What sequence of transformations maps the red parallelogram to the green parallelogram?
A translation followed by a reflection.
A rotation followed by a translation.
A reflection followed by a translation.
A reflection followed by a rotation.
15
Multiple Choice

What sequence of transformations will get you from the blue triangle BCD to the red triangle B"C"D"?
Rotation, then Rotation
Rotation, then Dilation
Reflection, then Rotation
Translation, then Reflection
16
Multiple Choice
What sequence of transformations could map triangle ABC to triangle A"B"C"?
A dilation followed by a rotation.
A translation followed by a reflection.
A rotation about the origin followed by a translation.
A reflection followed by a rotation.
17
Multiple Choice
Which of the following describes the sequence of transformations shown?
Reflection followed by a rotation.
Rotation followed by a translation.
Reflection across the x-axis followed by a reflection across the y-axis.
Translation followed by a rotation.
18
Triangle Similarity:
AA, SSS, and SAS
By Heather Eve
19
Similarity Postulate 1: AA
--> AA means "Angle Angle"
--> Two triangles with the SAME EXACT angle next to one other SAME EXACT angle will be similar to each other.
(but not necessarily identical)
Subject | Subject
Some text here about the topic of discussion
20
Multiple Choice
State if the two triangles are similar by AA.
Not Similar
Similar but not by AA
Similar by AA
21
Multiple Choice
State if the two triangles are similar by AA.
Not Similar
Similar but not by AA.
Similar by AA
22
Similarity Postulate 2: SSS
--> SSS means "Side Side Side"
-->This one is different from congruence SSS!!! A triangle with a set of THREE sides that each have the SAME proportion to another triangle's matching sides.
Subject | Subject
Some text here about the topic of discussion
23
Similarity Postulate 2: SSS
EXAMPLE!
Each set of matching sides has the same proportion!
2/1 from left to right
1/2 from right to left
Subject | Subject
Some text here about the topic of discussion
24
Multiple Choice
State if the triangles are similar by SSS.
Similar but not SSS
Not Similar
Yes, by SSS
25
Multiple Choice
State if the triangles are similar by SSS.
Yes, SSS Similarity
Similar but not SSS
Not Similar
26
Multiple Choice
State if the triangles are similar by SSS.
Yes, SSS Similarity
Similiar but not SSS
Not similar
27
Similarity Postulate 3: SAS
--> SSS means "Side Angle Side"
-->This one is different from congruence SAS!!! It is also the trickiest one. It goes like this:
*Two triangles with a matching pair of sides that have a certain proportion.
*Next to that side each triangle has an angle that is EXACTLY the same!
*Next to that angle both triangles have a side that is the same proportion as their first proportion!
Subject | Subject
Some text here about the topic of discussion
28
Similarity Postulate 3: SAS
EXAMPLE!
AB/DF--> 12/8 = 3/2 (first set of sides)
50=50 (identical angle)
CB/FE--> 24/16 = 3/2 (second set of sides)
Subject | Subject
Some text here about the topic of discussion
29
Multiple Choice
State if the triangles are similar by SAS.
Yes, SAS Similarity
Similar but not SAS
Not Similar
30
Multiple Choice
State if the triangles are similar by SAS.
Yes, SAS Similarity
Similar but not SAS
31
Multiple Choice
State if the triangles are similar by SAS.
Similar but not SAS
Yes, SAS Similarity
Not Similar
32
Proportionality Theorems
33
34
Multiple Choice
If a line divides two sides of a triangle proportionally, then it is .......
congruent to the third side.
parallel to the third side
perpendicular to the third side.
twice the length of the third side
35
Multiple Choice
Find the length of AB
8
5
6
4
36
Multiple Choice
Find the length of AB
9
12
13
15
37
Multiple Choice
Determine whether QR∥ST
Yes, the lines are parallel
No, the lines are not parallel
38
39
Multiple Choice
Find the length of DF .
6
8
7.2
6.8
40
Multiple Choice
If BE∥CF find the distance between point E and point F.
244
302
256
300
41
42
Multiple Choice
Find the value of z.
21
40
34
52
43
Multiple Choice
Find the value of "a".
9
12
18
40
44
Multiple Select
Select ALL of the following ratios that are true.
9x=1510
159=10x
15x=910
910=x15
45
Finding Missing Sides Using Trig Ratios
​
46
47
48
Multiple Choice
Which trig ratio would you use to solve for x?
Sine
Cosine
Tangent
49
Fill in the Blanks
Type answer...
50
Multiple Choice
51
Fill in the Blanks
Type answer...
52
Fill in the Blanks
Type answer...
53
Arc Length & Area of a Sector Reteach
Objective: Use proportional reasoning to find arc length and area of a sector
54
Arc Length
55
Ex 1: Find the length of the minor arc
56
Area of a Sector
57
Multiple Choice
58
Multiple Choice
59
Multiple Choice
60
Multiple Choice
61
62
63
Multiple Choice
Segment ED is tangent to circle O. What is the value of x?
232
52
79
115
64
Multiple Choice
Assume both lines are tangent to circle O. What is the value of x?
90
115
120
45
65
66
Fill in the Blanks
Type answer...
67
Tangent- Chord Theorem
If a tangent and a chord intersect at a point on a circle, then the measure of each angle formed is one half the measure of its intercepted arc.
68
Fill in the Blanks
Type answer...
69
Theorem
Tangent segments which form a common external point are congruent.
70
Fill in the Blanks
Type answer...
71
Fill in the Blanks
Type answer...
72
73
74
Multiple Select
∠FDE
∠DAC
∠BAC
∠BAE
∠ACD
75
76
Multiple Choice
State if each angle is an inscribed angle. If it is, name the angle and the intercepted arc.
A
B
C
D
77
Multiple Choice
State if each angle is an inscribed angle. If it is, name the angle and the intercepted arc.
A
B
C
D
78
79
Multiple Choice
70
140
35
88
80
Multiple Choice
m∠K=100 & m∠M=100
m∠K=50 & m∠M=50
m∠K=100 & m∠M=50
m∠K=50 & m∠M=100
81
Multiple Choice
A
B
C
D
82
83
Multiple Choice
7
44
8
Dilations

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