Multiplication of Exponents and Division Worksheets

Exponents and division can often be tricky concepts for students to understand, but with the help of carefully designed worksheets, learning these operations becomes much easier. These worksheets are tailored to ensure that students fully grasp the entity of exponents and division, making them an ideal resource for both teachers and parents looking to support their child's math education.

  Multiplication Worksheets Grade 2

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  Division Word Problems Worksheets

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  8th Grade Math Worksheets Algebra

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  Order of Operations with Fractions Worksheets

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  Algebra 1 Worksheets

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  Distributive Property Math Algebra Worksheets

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  7th Grade Math Worksheets Algebra

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  6th Grade Math Ratio Worksheets

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  3-Digit Addition and Subtraction Worksheets

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  7th Grade Math Worksheets Exponents

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  5th Grade Math Worksheets

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  Decimal Word Problems

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  Adding and Subtracting Radicals Worksheet

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  Multiplying and Dividing Fractions Worksheets

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  Multiplying and Dividing Fractions Worksheets

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  Multiplying and Dividing Fractions Worksheets

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Solving 4 raised to the power of 3 multiplied by 2 raised to the power of 2.

To solve 4^3 multiplied by 2^2, you start by calculating each exponent separately: 4^3 = 64 and 2^2 = 4. Then, multiply these results together to get the final answer: 64 * 4 = 256. Therefore, the result of 4^3 multiplied by 2^2 is 256.

Evaluating the result of 5 raised to the power of 4 divided by 5 raised to the power of 2.

The result of 5 raised to the power of 4 divided by 5 raised to the power of 2 is equal to 5^4 / 5^2 = 625 / 25 = 25.

Simplifying the expression of (2 raised to the power of 5) times (3 raised to the power of 2).

The simplified expression for (2^5) * (3^2) is equal to 32 * 9, which equals 288.

Calculating the quotient when 10 raised to the power of 7 is divided by 10 raised to the power of 4.

When 10 raised to the power of 7 is divided by 10 raised to the power of 4, we can simplify this to 10^(7-4) which equals 10^3. Therefore, the quotient is 1,000.

Determining the outcome of 6 raised to the power of 2 multiplied by 6 raised to the power of 3.

To determine the outcome of 6 raised to the power of 2 multiplied by 6 raised to the power of 3, we add the exponents when multiplying powers with the same base. In this case, 6 raised to the power of 2 is 36 (6^2 = 6 * 6 = 36), and 6 raised to the power of 3 is 216 (6^3 = 6 * 6 * 6 = 216). When multiplying these two results, we add the exponents to get the final result: 36 * 216 = 7776. So, 6^2 * 6^3 = 7776.

Evaluating the expression (7 raised to the power of 4) divided by (7 raised to the power of 2).

To evaluate the expression (7^4) / (7^2), you can simplify it by subtracting the exponents since both bases are the same. Therefore, 7^4 divided by 7^2 equals 7^(4-2), which simplifies to 7^2, resulting in the final answer of 49.

Simplifying the equation of (4 raised to the power of 2) times (2 raised to the power of 3).

To simplify the expression (4^2) * (2^3), we first calculate the values of the exponents: 4^2 equals 16, and 2^3 equals 8. Then, we multiply 16 by 8 to get the final answer of 128. So, (4^2) * (2^3) simplifies to 128.

Calculating the result of 9 raised to the power of 6 divided by 9 raised to the power of 3.

The result of \(9^6 \div 9^3\) is equal to \(9^{6-3} = 9^3 = 729\).

Determining the value of (8 raised to the power of 2) multiplied by (8 raised to the power of 4).

The value of (8^2) multiplied by (8^4) is calculated by adding the exponents since the base is the same. Therefore, it is equal to 8^(2+4) which simplifies to 8^6. Thus, the result of (8^2) multiplied by (8^4) is 262144.

Solving the expression of (3 raised to the power of 5) divided by (3 raised to the power of 3).

When you divide 3 to the power of 5 by 3 to the power of 3, you can simplify it by subtracting the exponents since the bases are the same. Therefore, (3^5) / (3^3) = 3^(5-3) = 3^2 = 9. So, the result of (3^5) divided by (3^3) is 9.