Graph a logarithmic equation and determine the domain and range

The video tutorial explains how to apply transformations to logarithmic functions, focusing on reflection and vertical shifts. It begins with identifying the parent function and its characteristics, such as the X-intercept. The tutorial then demonstrates how to graph the parent function and apply transformations, including reflecting over the X-axis and shifting vertically. Finally, it covers determining the asymptote and domain of the transformed graph, emphasizing the importance of understanding these concepts for various types of functions.

What is the parent function mentioned in the text?

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What is the significance of the X intercept in logarithmic equations?

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How do you determine the Y value when X equals 9 for the function Y = log base 3 of X?

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Explain the transformations applied to the graph of the logarithmic function.

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What happens to the graph when it is reflected over the X axis?

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What is the asymptote of the logarithmic function discussed in the text?

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Describe the domain and range of the logarithmic function after transformations.

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