**Question:**Based on Figure 5.11, what is the y-component of the weight force \( w \) in the y-direction? (The axis is tilted.)**Options:**- ( ) \(-w \cos \theta\)- ( ) \(-w\)- ( ) \(w \cos \theta\)- ( ) \(-w \sin \theta\)- ( ) 0- ( ) \(w\)- ( ) \(w \sin \theta\)*Note:* Figure 5.11 likely includes a diagram involving a tilted coordinate system in which a weight \( w \) is acting, showing how forces are resolved into their components. **Figure 5.11 The forces on an object on an incline.****(a) Analyzing forces on an incline**- **Diagram Explanation:** - The figure is divided into two parts, both illustrating an object on an inclined plane.**Left Diagram:**- The normal force (\(\vec{n}\)) is shown pointing perpendicular to the surface of the incline.- The weight force (\(\vec{w}\)) is depicted pointing straight down.- The angle \(\theta\) is labeled between the incline plane and the horizontal.- Annotations explain: - "The normal force always points perpendicular to the surface." - "The weight force always points straight down." - "When we rotate the x-axis to match the surface, the angle between \(\vec{w}\) and the negative y-axis is the same as the angle \(\theta\) of the slope."**Right Diagram:**- The weight force (\(\vec{w}\)) is decomposed into its components along the x and y axes.- The components are labeled: - \(w_x = w \sin \theta\) along the incline - \(w_y = -w \cos \theta\) perpendicular and opposite to the normal force- Additional annotations detail: - "\(\vec{w}\) can be decomposed into x- and y-components." - "\(w_y\) is negative because \(\vec{w}\) points in the negative y-direction."

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Figure 5.11 The forces on an object on an i (a) Analyzing forces on an incline The normal force always points perpendicular to the surface.. When we rotate the x-axis to match the surface, the angle between w and the negative y-axis is the same as the angle of the slope. 15 X The weight force always points straight down. w can into x- Wy is in th

Figure 5.11 The forces on an object on an i (a) Analyzing forces on an incline The normal force always points perpendicular to the surface.. When we rotate the x-axis to match the surface, the angle between w and the negative y-axis is the same as the angle of the slope. 15 X The weight force always points straight down. w can into x- Wy is in th

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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