Fill in the blank with the correct word from the choices below. **Educational Resource: Understanding Graphs****Graph Analysis**This graph depicts a function with a complex structure showcasing various behaviors over different intervals.1. **Graph Details:** - The graph is plotted on the Cartesian plane with the x-axis labeled from -10 to +8 and the y-axis from -40 to +15. - The curve intersects the y-axis and shows several peaks and troughs, indicating changes in the function's behavior.2. **Behavior of the Function:** - The function is negative on the interval $(-\infty, -2)$. This means that for values of x less than -2, the function lies below the x-axis. - There is a y-intercept at -32, where the function crosses the y-axis at the point (0, -32). - There is a zero (root) at -4 and another zero at 2, indicating the x-values where the function crosses the x-axis. - The function is positive on the interval $2 < x < +\infty$, meaning that for values of x greater than 2, the function is above the x-axis.**Fill in the Blanks:**Choose from: *positive, negative, zero, y-intercept*- The function is ___negative___ on the interval $(-\infty, -2)$. There is a ___y-intercept___ at -32. There is a ___zero___ at -4 and at 2. The function is ___positive___ on the interval $2 < x < +\infty$. Understanding these components is essential for analyzing graphs and identifying function behaviors across different intervals.

Fill in the blank with the correct word from the choices below. 10 -8 -6 -5 -10 -15 20 -35 -40 The function is on the interval (-oo, -2). There is a at -32. There is a at 2. The function is on the interval 2 <<+oo. * positive : negative : zero # y-intercept

Fill in the blank with the correct word from the choices below. 10 -8 -6 -5 -10 -15 20 -35 -40 The function is on the interval (-oo, -2). There is a at -32. There is a at 2. The function is on the interval 2 <<+oo. * positive : negative : zero # y-intercept

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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