What are all the rule of exponents that will help us when simplifying expressions with rad

The video tutorial covers various rules of exponents, including the product, quotient, power, zero exponent, power of a product, power of a quotient, negative exponent, and rational exponent rules. Each rule is explained with examples, highlighting common mistakes and clarifying concepts. The tutorial emphasizes the importance of understanding these rules for simplifying expressions and solving problems involving exponents.

What is the product rule for exponents?

• Multiply the bases and add the exponents.

• Add the bases and multiply the exponents.

• Add the exponents if the bases are the same.

• Multiply the exponents if the bases are the same.

How do you apply the power rule for exponents?

• Add the exponents when multiplying.

• Subtract the exponents when dividing.

• Multiply the exponents when raising a power to another power.

• Divide the exponents when raising a power to another power.

What does the zero exponent rule state?

• Any number raised to the zero power is zero.

• Zero raised to any power is one.

• Any number raised to the zero power is one.

• Zero raised to any power is zero.

How is the power of a product rule applied?

• Distribute the exponent to each term in the product.

• Add the exponents of each term in the product.

• Subtract the exponents of each term in the product.

• Multiply the exponents of each term in the product.

What is the power of a quotient rule?

• Add the exponents of the numerator and denominator.

• Subtract the exponents of the numerator and denominator.

• Distribute the exponent to both the numerator and denominator.

• Multiply the exponents of the numerator and denominator.

How do you handle a negative exponent?

• Keep the base and change the exponent to positive.

• Move the base to the opposite side of the fraction and change the exponent to positive.

• Add one to the exponent.

• Subtract one from the exponent.

What does the rational power rule indicate?

• The numerator is the root and the denominator is the power.

• Both the numerator and denominator are powers.

• Both the numerator and denominator are roots.

• The denominator is the root and the numerator is the power.