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Key Features Of Logarithmic Functions By Graphs

What is the behavior of a logarithmic function's graph near its vertical asymptote?

How does the range of a logarithmic function compare to its domain?

As x approaches negative infinity, where does the graph of a logarithmic function head?

What is the behavior of a logarithmic function as x approaches positive infinity?

What is the key feature of a logarithmic function's y-intercept?

What is the domain of a logarithmic function?

What type of symmetry is typically observed in the graph of a logarithmic function?

What effect does increasing the base have on the graph's stretch or compression along the x-axis?

How does the rate of growth of a logarithmic function compare to that of an exponential function?

In the graph of a logarithmic function, what is the effect of a vertical shift?