

Benchmark Review (Linear equations, Pythagorean theorem)
Presentation
•
Mathematics
•
8th Grade
•
Medium
Standards-aligned
Clarence Little
Used 8+ times
FREE Resource
4 Slides • 16 Questions
1
Benchmark Review (Linear equations, Pythagorean theorem)

2
3
4
Multiple Choice
5
Multiple Choice
6
Multiple Choice
7
Multiple Choice
4, 5, 6
8
Multiple Choice
Find the length of the missing side.
20 in.
68 in.
16 in.
80 in.
9
Multiple Choice
What is the value of "x"?
28
20
10.6
4
10
Multiple Choice
What is the length of the hypotenuse in the triangle shown?
3
4
5
8
11
Multiple Choice
Which equation reflects the right triangle shown?
x2 + 142 = 202
142 + 202 = x2
142 – 202 = x2
x2 – 142 = 202
12
Multiple Choice
a= 12, b= 35, c= ? Find c
32
37
19
20
13
Multiple Choice
Does the set of numbers represent a right triangle?
20, 25, 15
Yes
No
14
Multiple Choice
15
16
Multiple Choice
8(3a + 6) = 9(2a - 4 )
Solve for x.
x = 14
x = 13
x = -14
x = 13
17
Multiple Choice
Mr. Mayo correctly solved the equation and got the following result: -19 = -19 Interpret his result.
NO SOLUTION
INFINITELY MANY SOLUTIONS
ONE SOLUTION, x = 8
ONE SOLUTION, x = -8
18
Multiple Choice
How many solutions in the following equation?
-7 + 5x = 5x + 9
ONE SOLUTION x = -2
NO SOLUTIONS
ONE SOLUTION, x = 2
INFINITELY MANY SOLUTIONS
19
Multiple Choice
When solving for the value of x in the equation , Samir wrote the following lines:
[line 1] 5x + 7(x - 3) = 9x + 2 - 4x
[line 2] 5x + 7x - 21 = 5x + 2
[line 3] 12x - 21 = 5x - 2
[line 4] 7x - 21 = -2
[line 5] What should Samir do next to isolate the variable?
collect the constants by adding 2 to each side
collect the constants by adding 21 to each side
subtract 7x from each side
divide each side of the equation by 7
20
Multiple Choice
After collecting the variables on the left side of the equation, the coefficient of the x term will be?
[line 1] 5x + 7(x - 3) = 9x + 2 - 4x
[line 2] 5x + 7x - 21 = 5x + 2
[line 3] 12x - 21 = 5x - 2
[line 4] what is the coefficient of the x term?
12
7
17
5
Benchmark Review (Linear equations, Pythagorean theorem)

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