
Geometry Review
Presentation
•
Mathematics
•
10th Grade
•
Practice Problem
•
Hard
+11
Standards-aligned
Julia Keller
FREE Resource
12 Slides • 30 Questions
1
2
Multiple Choice
How do you find the AREA of a TRIANGLE?
Length x Width
base x height divided by 2
1/3 (Length x width)
base x height
3
Multiple Choice
Find the missing angle.
122
58
115
123
4
Multiple Choice
Find the measure of the missing angle.
90o
100
130o
50o
5
Multiple Choice
What is the area of this triangle?
12 sq. cm.
6 sq. cm.
12 cm
6 cm
6
7
Multiple Choice
8
Multiple Choice
Greyson and Preston have a piece of paper that is 10 inches by 9 inches. What is the area of the paper?
100 sq. in.
79 sq. in.
90 sq. in.
90 in.
9
Multiple Choice
Area = 36 ft2
What is the height of the rectangle?
Remember: A = bh
9 ft
27 ft
4 ft
18 ft
10
Multiple Choice
What is the area of the parallelogram?
35 in2
2 in2
12 in2
35 in
11
Multiple Choice
12
Multiple Choice
What is the area of the rectangle?
15 sq cm
15 cm
2
16 cm
13
Volume is the amount of space a 3D object occupies
Area is measured in unit squares (square units), volume is measured in unit cubes (cubic units)
Figures are packed with unit cubes even if they aren't all visible
Volume can be found by finding the area of the base (B) and multiplying it by the height (h) of the object
V = Bh (B = bh) or Length x Width x Height (l x w x h)
14
Multiple Choice
What is volume?
The amount of space of a 2-D object
The amount of space in a 3-D object
Water
Area
15
Multiple Choice
Find the Volume of the given figure.
30 ft3
36 ft3
96 ft3
11 ft3
16
Multiple Choice
What is the volume?
72
27
1.5
272
17
Multiple Choice
If a rectangular prism has a base that is 5 inches by 6 inches and height of 13 inches, what is the volume?
24 in³
390 in³
143 in³
24 in²
18
When you classify triangles by their angle measures, you use the words acute, right, and obtuse.
Let's find out what those words mean!
19
An acute triangle has
three acute angles.
Acute angles measure less than 90°
This is an example of an acute triangle.
20
Multiple Choice
Which of these is an acute triangle?
21
A right triangle has one right angle.
Right angles measure exactly 90°.
This is an example of a right triangle.
Notice that all of the angles add up to 180 degrees.
The angles in a triangle always add up to 180 degrees
22
Multiple Choice
Which of these is a right triangle?
23
An obtuse triangle has one obtuse angle.
Obtuse angles measure more than 90°.
This is an example of an obtuse triangle.
24
Multiple Choice
Which of these triangles is obtuse?
25
Multiple Choice
26
Multiple Choice
A student is trying to construct triangles using four different sets of angles. The angles in each set are given below. Which set will form a triangle?
45°, 65°, 70°
150°, 110°, 100°
50°, 50°, 50°
90°, 90°, 90°
27
Multiple Choice
Find the measure of the missing angle.
90o
100
130o
50o
28
Multiple Choice
Find the measure of the indicated angle.
95
85
35
45
29
30
The longest side of a right triangle
The side that is opposite (across) from the 90o angle.
When using the Pythagorean Theorem, the Hypotenuse is represented by the variable, c.
31
Fill in the Blanks
How long is the hypotenuse of this triangle?
32
The two shorter sides of a right triangle
The sides that are adjacent to the 90o angle.
When using the Pythagorean Theorem, the Legs are represented by the variables, a & b.
33
A right triangle is a triangle with a right angle in it (an angle that is 90o)
A triangle can be shown to have a 90o angle by using a box.
A right triangle will ALWAYS satisfy the Pythagorean Theorem
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34
35
Multiple Choice
Is this a right triangle?
Yes
No
36
Multiple Choice
Is this a right triangle?
Yes
No
37
Multiple Choice
Is this a right triangle?
Yes
No
38
Multiple Choice
Is a triangle with side lengths of 12, 9, and 15 a right triangle?
Yes
No
39
Multiple Choice
Is a triangle with side lengths of 7, 4, and 4 a right triangle?
Yes
No
40
Multiple Choice
Find the missing side.
18
16
17
19
41
Multiple Choice
Find the missing side.
11
12
13
14
42
Multiple Choice
A triangle has legs that are 7 inches and 24 inches long. How long is the hypotenuse?
23
26
28
25
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