Algebra 1 7-4 Mixed Review: Division Properties of Exponents
By Matt Richardson
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Last updated almost 3 years ago
8 Questions
10 points
10
Question 1
1.
Review Lesson 7-3: Simplify the expression.
Review Lesson 7-3: Simplify the expression.
Enter only an expression in the response field.
10 points
10
Question 2
2.
Review Lesson 7-3: Simplify the expression.
Review Lesson 7-3: Simplify the expression.
Enter only an expression in the response field.
10 points
10
Question 3
3.
Review Lesson 7-3: Simplify the expression.
Review Lesson 7-3: Simplify the expression.
Enter only an expression in the response field.
10 points
10
Question 4
4.
Review Lesson 6-1: Solve each system by graphing. You may use Desmos or the embedded Desmos graphing utility above.
Review Lesson 6-1: Solve each system by graphing. You may use Desmos or the embedded Desmos graphing utility above.
- No solution
- (3, 5)
- (-4, -7)
- Infinitely many solutions
- (0, 0)
- y = 3xy = -2x
- y = 2x + 1y = x - 3
- y = 5x = 3
- y = 7y = 8
40 points
40
Question 5
5.
Review Lesson 4-4: Graph the functions on the same coordinate plane using the indicated colors. Be sure to include all relevant graph detail.
Review Lesson 4-4: Graph the functions on the same coordinate plane using the indicated colors.
Be sure to include all relevant graph detail.
10 points
10
Question 6
6.
Vocabulary Review: Which expression(s) show a quotient? Select all that apply.
Vocabulary Review: Which expression(s) show a quotient? Select all that apply.
10 points
10
Question 7
7.
Vocabulary Review: Complete each sentence with positive or negative.
Vocabulary Review: Complete each sentence with positive or negative.
- positive
- negative
- The quotient of two negative integers is always __?__.
- The quotient of two positive integers is always __?__.
- The quotient of a negative integer and a positive integer is always __?__.
10 points
10
Question 8
8.
Use Your Vocabulary: Match each equation on the left with the property it illustrates on the right.
Use Your Vocabulary: Match each equation on the left with the property it illustrates on the right.
- x+0=x
- x\left(yz\right)=xy\left(z\right)
- \left(x^{12}\right)^3=x^{36}
- raising a power to a power
- identity property of addition
- associative property of multiplication