Simplify Square Roots 1
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Question 1 of 4
1. Question
Simplify.`(sqrt(36))^2`Hint
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Square Root of Perfect Squares
`sqrt(a^2)= a`To simplify `sqrt(36)`, determine whether it is a perfect square.`sqrt(36)` `=` `sqrt(6^2)` `36` is a perfect square `=` `6` `6` -
Question 2 of 4
2. Question
Simplify`sqrt48`Hint
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Multiplication Property of Radicals
`sqrt(ab)=sqrt(a) xx sqrt(b)`To simplify `sqrt(48)`, find factors that are perfect squares`sqrt(48)` `=` `sqrt(16 xx 3)` Factor by finding smaller multiples of `48` `=` `sqrt(16) xx sqrt(3)` Apply the Radical Multiplication Property `=` `4 xx sqrt(3)` `16` is a perfect square `=` `4sqrt(3)` `4sqrt(3)` -
Question 3 of 4
3. Question
Simplify.`sqrt(20)`Correct
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Multiplication Property of Radicals
`sqrt(ab)=sqrt(a) xx sqrt(b)`To simplify `sqrt(20)`, find factors that are perfect squares`sqrt(20)` `=` `sqrt(4 xx 5)` Factor by finding smaller multiples of `20` `=` `sqrt(4) xx sqrt(5)` Apply the Radical Multiplication Property `=` `2 xx sqrt(5)` `4` is a perfect square `=` `2sqrt(5)` `2sqrt(5)` -
Question 4 of 4
4. Question
Simplify.`sqrt(50)`Hint
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Multiplication Property of Radicals
`sqrt(ab)=sqrt(a) xx sqrt(b)`To simplify `sqrt(50)`, find factors that are perfect squares`sqrt(50)` `=` `sqrt(25 xx 2)` Factor by finding smaller multiples of `50` `=` `sqrt(25) xx sqrt(2)` Apply the Radical Multiplication Property `=` `5 xx sqrt(2)` `25` is a perfect square `=` `5sqrt(2)` `5sqrt(2)`
Quizzes
- Simplify Square Roots 1
- Simplify Square Roots 2
- Simplify Square Roots 3
- Simplify Square Roots 4
- Simplify Radicals with Variables 1
- Simplify Radicals with Variables 2
- Simplify Radicals with Variables 3
- Rewriting Entire and Mixed Radicals 1
- Rewriting Entire and Mixed Radicals 2
- Add and Subtract Radical Expressions (Basic) 1
- Add and Subtract Radical Expressions (Basic) 2
- Add and Subtract Radical Expressions (Basic) 3
- Add and Subtract Radical Expressions 1
- Add and Subtract Radical Expressions 2
- Add and Subtract Radical Expressions 3
- Multiply Radical Expressions 1
- Multiply Radical Expressions 2
- Multiply Radical Expressions 3
- Multiply Radical Expressions 4
- Divide Radical Expressions 1
- Divide Radical Expressions 2
- Divide Radical Expressions 3
- Multiply and Divide Radical Expressions
- Simplify Radical Expressions using the Distributive Property 1
- Simplify Radical Expressions using the Distributive Property 2
- Simplify Radical Expressions using the Distributive Property 3
- Simplify Binomial Radical Expressions using the FOIL Method 1
- Simplify Binomial Radical Expressions using the FOIL Method 2
- Rationalizing the Denominator 1
- Rationalizing the Denominator 2
- Rationalizing the Denominator 3
- Rationalizing the Denominator 4
- Rationalizing the Denominator using Conjugates