Learn how to solve a logarithmic equation by rewriting as an exponential equation

The video tutorial explains how to solve logarithmic equations by using either the one-to-one property or converting to exponential form. It demonstrates the process of isolating the logarithm, converting it to exponential form, and solving the resulting equation. The tutorial emphasizes the importance of understanding when to use each method and provides a step-by-step example to illustrate the concepts.

Which method cannot be used when there is only one logarithm present?

• Applying the quadratic formula

• Using logarithmic identities

• One-to-one property

• Converting to exponential form

What is the first step in isolating the logarithm in the given problem?

• Subtracting 10 from both sides

• Adding 10 to both sides

• Multiplying both sides by 3

• Dividing both sides by 3

What is the logarithmic form of the equation after isolating the logarithm?

• log base 3 of N + 3 = 10

• log base 10 of N + 3 = 0

• log base 3 of N + 3 = 0

• log base 3 of N = 3

What is the exponential form of the equation log base 3 of N + 3 = 0?

• 3^0 = N + 3

• 3^1 = N + 3

• 3^3 = N + 3

• 3^10 = N + 3

What is the value of any number raised to the zero power?

• Infinity

• The number itself

• 1

• 0