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4.5: Graphs and Properties of Logarithmic Functions
https://stats.libretexts.org/Sandboxes/JolieGreen/Finite_Mathematics_-_Spring_2023_-_OER/04%3A_Exponential_and_Logarithmic_Functions/4.05%3A_Graphs_and_Properties_of_Logarithmic_Functions
Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative directi...Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative direction, indicating a vertical asymptote at $x = 0$ . In other words, if the point with $x = h$ and $y = k$ is on the graph of $y = b^x$ , then the point with $x = k$ and $y = h$ lies on the graph of $y = \log_{b} (x)$
4.5: Graphs and Properties of Logarithmic Functions
https://stats.libretexts.org/Under_Construction/Purgatory/FCC_-_Finite_Mathematics_-_Spring_2023/04%3A_Exponential_and_Logarithmic_Functions/4.05%3A_Graphs_and_Properties_of_Logarithmic_Functions
Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative directi...Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative direction, indicating a vertical asymptote at $x = 0$ . In other words, if the point with $x = h$ and $y = k$ is on the graph of $y = b^x$ , then the point with $x = k$ and $y = h$ lies on the graph of $y = \log_{b} (x)$
4.5: Graphs and Properties of Logarithmic Functions
https://stats.libretexts.org/Courses/Fresno_City_College/New_FCC_DS_21_Finite_Mathematics_-_Spring_2023/04%3A_Exponential_and_Logarithmic_Functions/4.05%3A_Graphs_and_Properties_of_Logarithmic_Functions
Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative directi...Plotting the graph of $g(x) = \log_{2}(x)$ from the points in the table , notice that as the input values for $x$ approach zero, the output of the function grows very large in the negative direction, indicating a vertical asymptote at $x = 0$ . In other words, if the point with $x = h$ and $y = k$ is on the graph of $y = b^x$ , then the point with $x = k$ and $y = h$ lies on the graph of $y = \log_{b} (x)$

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