Find WBA, the work that the force F performs on the particle as it moves from point B to point A Express the work in terms of L, F, and 0. Remember to use radians, not degrees, for any angles that appear in your answer. ▸ View Available Hint(s) WBA = Submit Part B Now consider the same force Facting on a particle that travels from point A to point B. (Figure 2) The displacement vector L now points in the opposite direction as it did in Part A. Find the work WAB done by F in this case Express your answer in terms of L, F, and 0. ▸ View Available. Hint(s) WAB = Templates Symbols undo redo reset keyboard shortcuts help ΑΣΦΑ / L C Submit I Temples Symbols undo rado reset keyboard shortcuts help ΑΣΦ 7 C

College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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The image displays a geometric diagram. Here is a detailed description:

**Diagram:**

- A right triangle, oriented with the hypotenuse running diagonally from the lower left to the upper right.
- The points are labeled as follows:
  - **A** at the top of the hypotenuse.
  - **B** at the bottom of the base.
  - **L** at the intersection of the horizontal base and the hypotenuse.
  
- There is an angle labeled **θ (theta)** at point **B**, between the base and the hypotenuse.
- A line extending from **B** horizontally towards **L**, which forms the base of the triangle.
- A line perpendicular to the base, from **L** to the hypotenuse, completing the right triangle.

This diagram is typically used to represent components of a vector or to illustrate trigonometric relationships in right triangles, focusing on the angle θ.
Transcribed Image Text:The image displays a geometric diagram. Here is a detailed description: **Diagram:** - A right triangle, oriented with the hypotenuse running diagonally from the lower left to the upper right. - The points are labeled as follows: - **A** at the top of the hypotenuse. - **B** at the bottom of the base. - **L** at the intersection of the horizontal base and the hypotenuse. - There is an angle labeled **θ (theta)** at point **B**, between the base and the hypotenuse. - A line extending from **B** horizontally towards **L**, which forms the base of the triangle. - A line perpendicular to the base, from **L** to the hypotenuse, completing the right triangle. This diagram is typically used to represent components of a vector or to illustrate trigonometric relationships in right triangles, focusing on the angle θ.
**Educational Website Transcription**

**Learning Goal:**
To understand how to compute the work done by a constant force acting on a particle that moves in a straight line.

In this problem, you will calculate the work done by a constant force. A force is considered constant if \(\vec{F}(\vec{r})\) is independent of \(\vec{r}\). This is the most frequently encountered situation in elementary Newtonian mechanics.

---

**Task:**

1. **Finding Work \(W_{BA}\):**

   Find \(W_{BA}\), the work that the force \(\vec{F}\) performs on the particle as it moves from point B to point A.

   **Express the work in terms of \(L\), \(F\), and \(\theta\).** Remember to use radians, not degrees, for any angles that appear in your answer.

   ![Task Input Box](data:image/gif;base64,R0lGODlhPQBEAPeoAJosM//AwO/AwHF5eYmVlbV8LfL9etur21/W7yuL4+/r7/X///7TO/OAwe4Dp/oAAhICElJSCkdHR5OTk11dXYCjzMA2NnaeamLs7G2mpqLBwc1dXV7GwsODgY2FhZmcnMzNzcs7OzszNzlvb39WVmZIUFBTk5Oaqq69XV/FyFqempoxOTSPk5JaZm10dHZqZ44GVl5fj5/Dj5uVZWRcNCAhERDQ5ODh8fHC2tqna2jJWVlLu7u5qamp6enouLi/V1dpCQnJGUlFNTU61ta0iIiLbS/CE0N5ycnD09PaCiouJiYiEhIRCSUeEhbd28jICewkJCwoKCtLSzt7Oz4+Pj29vfR0dG7u7uLi4uTk5P////7u6u5ubm5ycnKytrT09O6+/oKCgoGBgfDw8I2Njf7+/paWlnZ2dmVlZUDw8/////8HBwcDAwAAAAP///wAAAAAAAAAAACwAAAA
Transcribed Image Text:**Educational Website Transcription** **Learning Goal:** To understand how to compute the work done by a constant force acting on a particle that moves in a straight line. In this problem, you will calculate the work done by a constant force. A force is considered constant if \(\vec{F}(\vec{r})\) is independent of \(\vec{r}\). This is the most frequently encountered situation in elementary Newtonian mechanics. --- **Task:** 1. **Finding Work \(W_{BA}\):** Find \(W_{BA}\), the work that the force \(\vec{F}\) performs on the particle as it moves from point B to point A. **Express the work in terms of \(L\), \(F\), and \(\theta\).** Remember to use radians, not degrees, for any angles that appear in your answer. ![Task Input Box](data:image/gif;base64,R0lGODlhPQBEAPeoAJosM//AwO/AwHF5eYmVlbV8LfL9etur21/W7yuL4+/r7/X///7TO/OAwe4Dp/oAAhICElJSCkdHR5OTk11dXYCjzMA2NnaeamLs7G2mpqLBwc1dXV7GwsODgY2FhZmcnMzNzcs7OzszNzlvb39WVmZIUFBTk5Oaqq69XV/FyFqempoxOTSPk5JaZm10dHZqZ44GVl5fj5/Dj5uVZWRcNCAhERDQ5ODh8fHC2tqna2jJWVlLu7u5qamp6enouLi/V1dpCQnJGUlFNTU61ta0iIiLbS/CE0N5ycnD09PaCiouJiYiEhIRCSUeEhbd28jICewkJCwoKCtLSzt7Oz4+Pj29vfR0dG7u7uLi4uTk5P////7u6u5ubm5ycnKytrT09O6+/oKCgoGBgfDw8I2Njf7+/paWlnZ2dmVlZUDw8/////8HBwcDAwAAAAP///wAAAAAAAAAAACwAAAA
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