Learn how to solve a logarithmic equation by rewriting in exponential form

The video tutorial introduces logarithmic equations, explaining how to isolate the logarithm and convert it into exponential form. The instructor demonstrates solving the equation by rearranging terms and emphasizes the importance of understanding the conversion process. Key steps include isolating the logarithm, rewriting it in exponential form, and solving the resulting equation.

What is the first step when dealing with a logarithmic equation?

• Multiply both sides by the base

• Convert to a fraction

• Isolate the logarithm

• Add a constant to both sides

How can a logarithmic equation be rewritten in exponential form?

• By subtracting the exponent

• By dividing by the base

• By using the base as the exponent

• By adding the base to both sides

In the equation 10^2 = 3X, what does 10 represent?

• The base

• The coefficient

• The constant

• The exponent

What does the base of a logarithm become in exponential form?

• The coefficient

• The constant

• The exponent

• The base of the exponent

What is the result of converting log base 10 of 100 to exponential form?

• 10^2 = 100

• 10^2 = 10

• 10^1 = 100

• 10^3 = 100