**Teaching the Intro to Product Rule Easily**

**Laws of Exponents:**

p^{x} * p^{y} = p^{x+y}

(p^{x})^{y} = p^{xy}

p^{0 } = 1

**Product of exponent expressions with the identical base but with distinct powers:**

Product of two exponent expressions having the same base and distinct powers results into the common base with the total of those powers.

p^{x} * p^{y} = p^{x+y.}

For example, 2^{3} * 2^{2} = (2)^{3+2} = 2^{5} = 2 * 2 * 2* 2 * 2* 2 = 32 and 5^{1}× 5^{2} = 5^{1+2} = 5^{3} = 5 * 5 * 5 = 125.

This product rule applies to exponents with negative bases or powers and fractional exponents.

**Product of exponent expressions with distinct bases but the same powers:**

p^{x} * q^{x} = (p * q)^{x}, here p and q are non-zero numbers.

For example, 2^{2} * 3^{2} = (2 * 3)^{2+2} = 6^{4} = 6 * 6 * 6 * 6 = 1296.

This product rule applies to exponents with negative bases or powers and fractional exponents.

**Why Should you use Intro to Product Rule Worksheets for your students?**

Students can easily learn exponents with this worksheet and analyze their learnings with exponents product and quotient rule worksheet answers.

This worksheet will also help them to revise various concepts of exponents and powers to solve problems.

Download these class 8 Intro to Product Rule worksheets PDF for your students.

**Teaching the Intro to Product Rule Easily**

**Laws of Exponents:**

p^{x} * p^{y} = p^{x+y}

(p^{x})^{y} = p^{xy}

p^{0 } = 1

**Product of exponent expressions with the identical base but with distinct powers:**

Product of two exponent expressions having the same base and distinct powers results into the common base with the total of those powers.

p^{x} * p^{y} = p^{x+y.}

For example, 2^{3} * 2^{2} = (2)^{3+2} = 2^{5} = 2 * 2 * 2* 2 * 2* 2 = 32 and 5^{1}× 5^{2} = 5^{1+2} = 5^{3} = 5 * 5 * 5 = 125.

This product rule applies to exponents with negative bases or powers and fractional exponents.

**Product of exponent expressions with distinct bases but the same powers:**

p^{x} * q^{x} = (p * q)^{x}, here p and q are non-zero numbers.

For example, 2^{2} * 3^{2} = (2 * 3)^{2+2} = 6^{4} = 6 * 6 * 6 * 6 = 1296.

This product rule applies to exponents with negative bases or powers and fractional exponents.

**Why Should you use Intro to Product Rule Worksheets for your students?**

Students can easily learn exponents with this worksheet and analyze their learnings with exponents product and quotient rule worksheet answers.

This worksheet will also help them to revise various concepts of exponents and powers to solve problems.

Download these class 8 Intro to Product Rule worksheets PDF for your students.

**Teaching the Intro to Product Rule Easily**

**Laws of Exponents:**

p^{x} * p^{y} = p^{x+y}

(p^{x})^{y} = p^{xy}

p^{0 } = 1

**Product of exponent expressions with the identical base but with distinct powers:**

Product of two exponent expressions having the same base and distinct powers results into the common base with the total of those powers.

p^{x} * p^{y} = p^{x+y.}

For example, 2^{3} * 2^{2} = (2)^{3+2} = 2^{5} = 2 * 2 * 2* 2 * 2* 2 = 32 and 5^{1}× 5^{2} = 5^{1+2} = 5^{3} = 5 * 5 * 5 = 125.

This product rule applies to exponents with ...

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