### Problem 3:The following diagram illustrates two mathematical functions: \( y = 9 - x^2 \) and \( y = 5 \).The graph presented comprises:- A parabolic curve represented by the equation \( y = 9 - x^2 \).- A horizontal line represented by the equation \( y = 5 \).**Axes:**- The horizontal axis (x-axis) ranges from -4 to 4.- The vertical axis (y-axis) ranges from 0 to 10.**Intersections:**- The parabola \( y = 9 - x^2 \) intersects with the y-axis at \( (0, 9) \) and opens downwards.- The horizontal line \( y = 5 \) intersects the y-axis at \( (0, 5) \).**Objective:**Find the shaded area enclosed by the curve \( y = 9 - x^2 \) and the line \( y = 5 \).This involves calculating the definite integral between the points where the parabola intersects the line \( y = 5 \). These points of intersection can be determined by solving the equation \( 9 - x^2 = 5 \).

Name: ### Problem 3:The following diagram illustrates two mathematical func
Uploaded: 2024-03-20T06:46:42.000Z
Channel: Bartleby
Description: ### Problem 3:The following diagram illustrates two mathematical functions: \( y = 9 - x^2 \) and \( y = 5 \).The graph presented comprises:- A parabolic curve represented by the equation \( y = 9 - x^2 \).- A horizontal line represented by the equa