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Answer:
Linear Function: Its graph has a constant slope (D).
Quadratic Function: Its graph is a parabola (B).
Inverse Variation Function: Its graph has both a horizontal asymptote and a vertical asymptote (F).
Square-root Function: Its graph has a closed endpoint (A).
Exponential Function: Its graph has a horizontal asymptote, but not a vertical asymptote (C).
Logarithmic Function: Its graph is a reflection of the graph of an exponential function in the line y = x (E).
The graph is the pictorial representation of variables that are in comparison and are interrelated to one another. It helps to connect all the coordinates that satisfy a given function.
The type of graphs and their characteristics are shown as follows:
Linear Function: The graph of a linear function equation will have a constant slope that is a straight line is formed on the graph for the entire linear function (D).
Quadratic Function: Its graph is a parabola, that is the graph will show a plane curve that will be mirror-symmetric, or simply a U shaped curve will show the function (B)
Inverse Variation Function: Its graph has both a horizontal asymptote that will show the changes in the value of x and a vertical asymptote as the function will have no domain (F).
Square-root Function: Its graph has a closed endpoint (A).
Exponential Function: Its graph has a horizontal asymptote, but not a vertical asymptote (C).
Logarithmic Function: Its graph is a reflection of the graph of an exponential function in the line y = x (E).
To know more about the graph, refer to the link:
https://brainly.com/question/14375099