Algebra 2 6-2 Guided Practice: Multiplying and Dividing Radical Expressions
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by Matthew Richardson
| 9 Questions
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1
2
1
10
Solve It! You can cut the 36-square into four 9-squares or nine 4-squares. Which other n-square can you cut into sets of smaller squares in two ways?
A 49-square
A 64-square
An 18-square
2
10
Solve It! Is there a square you can cut into smaller squares in three ways? Explain.
No, this only works when n is a perfect square and only creates two ways in which to divied the n-square into squares.
Yes, any n-square where n is the product of three perfect squares can be cut into smaller squares in three ways.
3
10
Problem 1 Got It? Can you simplify the expression? If so, simplify. If not, explain why not.

Yes;

Yes;

No; The indexes are different.
4
10
Problem 1 Got It? Can you simplify the expression? If so, simplify. If not, explain why not.

Yes;

No; The indexes are different.
Yes;

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5
5
10
Problem 2 Got It?
A
B
C
D
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6
10
Problem 3 Got It?
A
B
C
D
7
10
Problem 4 Got It? What is the simplest form of the expression?

8
10
Problem 5 Got It? What is the simplest form of the expression?

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9
9
10
Problem 5 Got It? Which answer choices in Problem 5 could have been eliminated immediately? Explain. Select all that apply.
D; There is no y in the expression.
B; There is a cube root in the denominator.
A; There is a cube root in the numerator.
C; There is a cube root in the denominator.
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