Question

How can a table of values be created in order to graph a logarithmic function?(1 point)
Responses

Rewrite the logarithm in exponential form and plug in the y-values.
Rewrite the logarithm in exponential form and plug in the y -values.

Rewrite the logarithm in exponential form and plug in the x-values.
Rewrite the logarithm in exponential form and plug in the x -values.

Plug in only even y-values to the logarithmic equation to find corresponding odd x-values.
Plug in only even y -values to the logarithmic equation to find corresponding odd x -values.

Plug in y-values to the logarithmic equation to find the corresponding x-values.

Answer 1

To create a table of values for graphing a logarithmic function, you would typically:

**Plug in y-values to the logarithmic equation to find the corresponding x-values.**

This is the correct approach because the logarithmic function can be expressed in the form \(y = \log_b(x)\), and you can solve for \(x\) by rewriting it in exponential form: \(x = b^y\). By selecting various y-values, you can compute the corresponding x-values, creating a table that can then be used to plot the graph.