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Add and subtract Radical Expressions

Add and subtract Radical Expressions

Assessment

Presentation

Mathematics

9th - 11th Grade

Easy

Created by

Penny Kilpatrick

Used 3+ times

FREE Resource

2 Slides • 7 Questions

1

Multiple Choice

Simplify

72\sqrt[]{72}  

1

262\sqrt[]{6}  

2

36236\sqrt[]{2}  

3

626\sqrt[]{2}  

4

2362\sqrt[]{36}  

5

12

2

Multiple Choice

Simplify:

63\sqrt{63}  

1

979\sqrt{7}  

2

626\sqrt{2}  

3

767\sqrt{6}  

4

373\sqrt{7}  

3

media

​Radicals can be added/subtracted if they have the same radicand as shown above. This is very similar to adding/subtracting terms with like variables...

2x + 3x = 5x or 7x - 4x = 3x or 6x + 3x + 2y = 9x + 2y

4

Optional Video Examples of Adding and Subtracting Radicals

Optional Video #1: If you would like to watch someone explain how to add and subtract radicals, watch this first short video by clicking on the link HERE.

Optional Video #2: If you would like to watch another explanation on how to add and subtract radicals, watch this first short video by clicking on the link HERE.

Some text here about the topic of discussion

5

Multiple Choice

Add

25+452\sqrt[]{5}+4\sqrt[]{5}  

1

6106\sqrt[]{10}  

2

8108\sqrt[]{10}  

3

858\sqrt[]{5}  

4

656\sqrt[]{5}  

6

Multiple Choice

Add the radicals below

5+20\sqrt[]{5}+\sqrt[]{20}  

Hint: Simply 20\sqrt[]{20} first.

1

5

2

555\sqrt[]{5}  

3

353\sqrt[]{5}  

4

10

7

Multiple Choice

Subtract the radical expressions below

13111311-13\sqrt[]{11}-13\sqrt[]{11}  

1

2611-26\sqrt[]{11}  

2

11-\sqrt[]{11}  

3

1311-13\sqrt[]{11}  

4

2622-26\sqrt[]{22}  

8

Multiple Choice

Subtract the radical expressions below

4125274\sqrt[]{12}-5\sqrt[]{27}  

Hint: SImplify 12\sqrt[]{12} and 27\sqrt[]{27} first. Look back to slide 3, if needed.

1

739-7\sqrt[]{39}  

2

733-7\sqrt[3]{3}  

3

15-\sqrt[]{15}  

4

73-7\sqrt[]{3}  

9

Multiple Choice

Add the radical expressions below and simplify the result.

92+1239\sqrt[]{2}+12\sqrt[]{3}  

1

21521\sqrt[]{5}  

2

21221\sqrt[]{2}  

3

21321\sqrt[]{3}  

4

Already simplified.  One cannot add these since the two radicands are simplified and are not exactly the same.

Simplify

72\sqrt[]{72}  

1

262\sqrt[]{6}  

2

36236\sqrt[]{2}  

3

626\sqrt[]{2}  

4

2362\sqrt[]{36}  

5

12

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MULTIPLE CHOICE