The image presents four graphs labeled (A), (B), (C), and (D). Each graph represents a function, and the task is to identify any Absolute Maximum and Absolute Minimum if they exist, by examining the points on the graphs.**Graph (A):**- Function: \( y = h(x) \)- The graph shows a curve with endpoints and peaks at various points.- The graph starts at point \( O \), moves through point \( c_1 \), and ends at point \( b \).- There are red marked points that are potential maximums and minimums.**Graph (B):**- Function: \( y = f(x) \)- The curve starts from point \( a \), peaks between \( a \) and \( c \), and ends at point \( b \).- The graph descends almost continuously with turning points marked in red at its local extrema.**Graph (C):**- Function: \( y = g(x) \)- The curve starts from \( O \), moves through point \( a \), dips between \( a \) and \( b \), and ascends to point \( b \).- There are potential extrema marked in red within the curve.**Graph (D):**- Function: \( y = g(x) \)- The shape is similar to an inverted parabola.- It starts from above point \( a \) at a higher vertical level, dips at point \( c \), and rises towards point \( b \).- The endpoints and a minimum are marked in red.Below each graph, there is a space labeled "Answer" for writing the identified absolute maximum and minimum points or stating "None Exist" if applicable.

Name: The image presents four graphs labeled (A), (B), (C), and (D). Each g
Uploaded: 2024-03-05T11:52:21.000Z
Channel: Bartleby
Description: The image presents four graphs labeled (A), (B), (C), and (D). Each graph represents a function, and the task is to identify any Absolute Maximum and Absolute Minimum if they exist, by examining the points on the graphs.**Graph (A):**- Function: \(