-what is the second derivative of i (-1) when i(x) =x^2f(x)-What is the derivative of g(3) when g(x) = e^xf(x)- what is the derivative of h (-1) when h(x)= x^2/ f(x) The image displays a graph of the absolute value function, \( f(x) = |x| \).### Description of the Graph:- **Axes:** - The horizontal axis is labeled as \( x \). - The vertical axis is labeled as \( f(x) \).- **Plot:** - The graph has a V-shape, originating at the point (0, 0), which is the vertex of the graph. - For \( x < 0 \), the graph is a straight line with a negative slope, moving downward from left to right. It reflects the linear function \( f(x) = -x \). - For \( x > 0 \), the graph is a straight line with a positive slope, moving upward from left to right, representing the linear function \( f(x) = x \).- **Points and Intersections:** - The graph intersects the y-axis at the origin (0, 0). - It intersects the x-axis at two points: (-2, 2) and (2, 2), indicating the value of the absolute function as 2 in both directions.This graphical representation highlights the basic characteristics of the absolute value function, showing how it reflects over the y-axis and demonstrates symmetry.

Name: -what is the second derivative of i (-1) when i(x) =x^2f(x)-What is th
Uploaded: 2024-03-20T06:47:22.000Z
Channel: Bartleby
Description: -what is the second derivative of i (-1) when i(x) =x^2f(x)-What is the derivative of g(3) when g(x) = e^xf(x)- what is the derivative of h (-1) when h(x)= x^2/ f(x) The image displays a graph of the absolute value function, \( f(x) = |x| \).### Desc