I need help solving this question **Transcription for Educational Website:**---Considering the following graph of the given function \( f \).![Graph of a function](#)The graph illustrates a continuous function \( f \) that resembles a parabola opening upwards. It intersects the x-axis at two points, indicating roots on the positive \( x \)-axis, creating a symmetrical shape.**Instructions:**Use the graph of \( f \) to complete the following table:| \( x \) | \( f(x) \) | \( f'(x) \) ||----------|----------------|------------------|| \( x > 0 \) | \( f(x) > 0 \) | \( f'(x) \) ? 0 || \( x > 0 \) | \( f(x) < 0 \) | \( f'(x) \) ? 0 || \( x < 0 \) | \( f(x) > 0 \) | \( f'(x) \) ? 0 || \( x < 0 \) | \( f(x) < 0 \) | \( f'(x) \) ? 0 |**Guidance for Filling the Table:**- **Range Analysis:** Examine specific intervals of \( x \) to determine whether the function \( f \) is increasing or decreasing.- **Derivative Sign:** Use the graph's slope in each interval to deduce if the derivative \( f'(x) \) is positive, negative, or zero.This activity involves determining the behavior of the function and its derivative at specified intervals based on the graph.---

Name: I need help solving this question **Transcription for Educational Webs
Uploaded: 2024-03-20T07:06:27.000Z
Channel: Bartleby
Description: I need help solving this question **Transcription for Educational Website:**---Considering the following graph of the given function \( f \).![Graph of a function](#)The graph illustrates a continuous function \( f \) that resembles a parabola openin