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Kelso Math: Algebra 2B - Unit 1 - Lesson 9

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Last updated over 5 years ago
16 questions
1
8.NS.1
A.REI.4.b
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8.NS.1
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8.NS.1
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Question 1
1.

Question 2
2.

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Question 15
15.

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Question 16
16.

Decide whether each number is rational or irrational.
\sqrt{0.6}
\sqrt \frac{25}{4}
\frac{4}{5}
\sqrt{10}
-3
\sqrt{4}
10
Rational
Irrational
Here are the solutions to some quadratic equations. Select all solutions that are rational.
\frac{1}{2} \pm 3
5 \pm 2
\sqrt{4} \pm 1
\pm \sqrt{25}
1\pm \sqrt{2}
10 \pm \sqrt{3}
Question 3
3.

Solve the equation. Click on the keyboard icon in the answer box to get the "plus or minus" and "square root" signs if needed.

Answer format: x=___ or x=___

Question 4
4.

Question 5
5.

Solve the equation. Click on the keyboard icon in the answer box to get the "plus or minus" and "square root" signs if needed.

Answer format: x=___ or x=___

Question 6
6.

Question 7
7.

Solve the equation. Click on the keyboard icon in the answer box to get the "plus or minus" and "square root" signs if needed.

Answer format: x=___ or x=___

Question 8
8.

Question 9
9.

Solve the equation. Click on the keyboard icon in the answer box to get the "plus or minus" and "square root" signs if needed.

Answer format: x=___ or x=___

Question 10
10.

Question 11
11.

Question 12
12.

Question 13
13.

Question 14
14.

Match each equation to an equivalent equation with a perfect square on one side.
x^{2}-\frac{6}{7}x=\frac{1}{49}
(x-\frac{9}{2})^{2}=\frac{83}{4}
x^{2}+9x=\frac{1}{2}
(x-\frac{3}{7})^{2}=\frac{10}{4}
x^{2}+6.4x-8.9=0
(x-2.5)^{2}=17.25
x^{2}+1.21x=6.28
(x-0.05)^{2}=0.002
x^{2}+0.1x-0.0005=0
(x-3.2)^{2}=19.14
x^{2}-5x=11
(x-0.605)^{2}=6.646025
Review from Tri 1: Which quadratic expression is in vertex form?
(x-3)(x-6)
x^{2}-6x+8
(x-6)^{2}+3
(8-x)x
Are the solutions to #3 rational or irrational?
Rational
Irrational
Are the solutions to #5 rational or irrational?
Rational
Irrational
Are the solutions to #5 rational or irrational?
Rational
Irrational
Are the solutions to #5 rational or irrational?
Rational
Irrational
Based on the graph, what are the solutions?
(3, -4)
2.778
What graph?
0
3.222
Can you tell whether they are rational or irrational? Select the BEST response.
I know they are irrational because they're making decisions without using logic or reason.
I know they are rational because they are positive numbers.
It is hard to tell because those numbers do not seem to be the decimal form of a familiar number like 2.5 or 3.25. So the solutions could be rational or irrational.
Put the steps in order to solving the equation:
Are the solutions from #13 rational or irrational?
Rational
Irrational