Illustrative Math - Algebra 1 - Unit 7 - Lesson 21
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Last updated 23 days ago
12 Questions
1
1.
Match each expression to an equivalent expression.
Match each expression to an equivalent expression.
arrow_right_alt | \sqrt{5} + \sqrt{3} and \sqrt{5} - \sqrt{3} | |
arrow_right_alt | 1 + \sqrt{3} and 1 - \sqrt{3} | |
arrow_right_alt | \sqrt{3}+1 and \sqrt{3}-1 | |
arrow_right_alt | 3 and 7 | |
arrow_right_alt | -6 and 0 |
7.NS.1.a
N.RN.3
A.REI.4.b
1
2.
Consider the statement: "An irrational number multiplied by an irrational number always makes an irrational product."
Select all the examples that show that this statement is false.
Consider the statement: "An irrational number multiplied by an irrational number always makes an irrational product."
Select all the examples that show that this statement is false.
7.NS.1.a
N.RN.3
A.REI.4.b
1
3.
1
4.
1
5.
Here are the solutions to some quadratic equations. Decide if the solutions are rational or irrational.
Here are the solutions to some quadratic equations. Decide if the solutions are rational or irrational.
- 3\pm\sqrt{2}
- \sqrt{9}\pm1
- \frac{1}{2}\pm \frac{3}{2}
- 10 \pm 0.3
- \frac{1\pm \sqrt{8}}{2}
- -7 \pm \sqrt{\frac{4}{9}}
- Rational
- irrational
7.NS.1.a
N.RN.3
A.REI.4.b
1
6.
1
7.
1
8.
1
9.
Which equation is equivalent to x^{2}-\frac{3}{2}x=\frac{7}{4} but has a perfect square on one side?
Which equation is equivalent to x^{2}-\frac{3}{2}x=\frac{7}{4} but has a perfect square on one side?
7.NS.1.a
N.RN.3
A.REI.4.b
1
10.
1
11.
1
12.
Here are 4 graphs. Match each graph with a quadratic equation that it represents.
Here are 4 graphs. Match each graph with a quadratic equation that it represents.
arrow_right_alt | y=(x-4)^{2}+3 | |
arrow_right_alt | y=(x-4)^{2}-3 | |
arrow_right_alt | y=(x+4)^{2}+3 | |
arrow_right_alt | y=(x+4)^{2}-3 |
7.NS.1.a
N.RN.3
A.REI.4.b
This lesson is from Illustrative Mathematics. Algebra 1, Unit 7, Lesson 21. Internet. Available from https://curriculum.illustrativemathematics.org/HS/teachers/1/7/21/index.html ; accessed 26/July/2021.
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