Adding Square Roots Worksheets
Square roots can be a challenging concept to grasp, but with the right practice, anyone can become a master! If you’re a math teacher or a student looking for worksheets that focus specifically on square roots, you’re in the right place. These worksheets are designed to help reinforce understanding of the math entity and subject of square roots, providing valuable practice opportunities for learners of all levels.
Table of Images 👆
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- Powers and Exponents Worksheet
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What is the value of ?4 + ?9?
The value of ?4 + ?9 is equal to 2 + 3, which is equal to 5.
Solve the equation ?25 + ?16 = ?
?25 is 5 and ?16 is 4, so the sum of ?25 and ?16 is 9. Therefore, the equation ?25 + ?16 equals 9.
Simplify (?5 + ?12) + ?3.
To simplify (?5 + ?12) + ?3, first simplify the square roots as follows: ?5 + ?12 = ?5 + 2?3. Then, add the remaining ?3 to get the final simplified form: ?5 + 2?3 + ?3 = ?5 + 3?3. Therefore, (?5 + ?12) + ?3 simplifies to ?5 + 3?3.
Evaluate ?20 - ?6.
To evaluate ?20 - ?6, we can simplify each square root separately. ?20 can be simplified as ?(4*5) = 2?5, and ?6 remains as ?6. Therefore, ?20 - ?6 simplifies to 2?5 - ?6.
Find the sum of ?7 + ?7.
The sum of ?7 + ?7 is equal to 2?7.
Simplify ?2 + ?18 - ?8.
The given expression can be simplified as follows: ?2 + ?18 - ?8 = ?2 + ?(9*2) - ?(4*2) = ?2 + 3?2 - 2?2 = 2?2. Therefore, the simplified expression is 2?2.
Calculate the difference between ?11 and ?3.
The difference between ?11 and ?3 is approximately 2.1968.
Solve the equation ?36 - ?49 = ?
?36 - ?49 = 6 - 7 = -1. Therefore, ?36 - ?49 = -1.
Simplify (?15 + ?5) - ?10.
To simplify the expression (?15 + ?5) - ?10, we can first combine like terms by adding the square roots of 15 and 5 to get ?20. Subsequently, the simplified expression becomes ?20 - ?10.
Evaluate ?25 + ?36 - ?9.
The solution to ?25 + ?36 - ?9 is 5 + 6 - 3, which simplifies to 8.
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