Question

the graphs of the functions g and h are shown below. for each graph, find the absolute maximum and absolute minimum. if there is more than one of a given type, list them separated by commas. if there is no such value, enter
one\. assume that the dashed line shown is a vertical - asymptote that the graph does not cross. (a) graph of g (b) graph of h absolute maximum of g: absolute minimum of g: absolute maximum of h: absolute minimum of h:

Explanation:

Step1: Analyze graph of \(g\) for maximum

The highest - point on the graph of \(g\) has a \(y\) - value of \(2\).

Step2: Analyze graph of \(g\) for minimum

The lowest - point on the graph of \(g\) has a \(y\) - value of \(-4\).

Step3: Analyze graph of \(h\) for maximum

The highest - point on the graph of \(h\) has a \(y\) - value of \(4\).

Step4: Analyze graph of \(h\) for minimum

The lowest - point on the graph of \(h\) has a \(y\) - value of \(-2\).

Answer:

Absolute maximum of \(g\): \(2\)
Absolute minimum of \(g\): \(-4\)
Absolute maximum of \(h\): \(4\)
Absolute minimum of \(h\): \(-2\)