The location of the center of mass of the partially eaten, 12-inch diameter pizza shown in the figure (Figure 1) is Xcm= -0.70 in and Yem= -0.70 in Part A Assuming each quadrant of the pizza to be the same, find the center of mass of the uneaten pizza above the z axis (that is, the portion of the pizza in the second quadrant). Find the x- coordinate. Express your answer using two significant figures. zem= Submit Part B Symbol: yem= undo redo resat keyboard shortcuts help, Request Answer Find the y-coordinate. Express your answer using two significant figures. VL Temp@es Symbols undo redo resat keyboard shortcuts help, Submit Request Answer in

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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**Problem Description:**

The location of the center of mass of the partially eaten, 12-inch diameter pizza is given as \( x_{\text{cm}} = -0.70 \, \text{in} \) and \( y_{\text{cm}} = -0.70 \, \text{in} \).

**Part A:**

Assuming each quadrant of the pizza to be the same, find the center of mass of the uneaten pizza above the \( x \)-axis (that is, the portion of the pizza in the second quadrant). Find the \( x \)-coordinate.

- **Express your answer using two significant figures.**

[Input Box: \( x_{\text{cm}} = \, \text{in} \)]

**Part B:**

Find the \( y \)-coordinate.

- **Express your answer using two significant figures.**

[Input Box: \( y_{\text{cm}} = \, \text{in} \)]

**Figure Explanation:**

The diagram depicts a pizza, divided into quadrants by the coordinate axes. The radius of the pizza is labeled as \( r = 6.0 \, \text{in} \), corresponding to a 12-inch diameter. The figure highlights the second quadrant, representing the remaining portion of the uneaten pizza above the \( x \)-axis.
Transcribed Image Text:**Problem Description:** The location of the center of mass of the partially eaten, 12-inch diameter pizza is given as \( x_{\text{cm}} = -0.70 \, \text{in} \) and \( y_{\text{cm}} = -0.70 \, \text{in} \). **Part A:** Assuming each quadrant of the pizza to be the same, find the center of mass of the uneaten pizza above the \( x \)-axis (that is, the portion of the pizza in the second quadrant). Find the \( x \)-coordinate. - **Express your answer using two significant figures.** [Input Box: \( x_{\text{cm}} = \, \text{in} \)] **Part B:** Find the \( y \)-coordinate. - **Express your answer using two significant figures.** [Input Box: \( y_{\text{cm}} = \, \text{in} \)] **Figure Explanation:** The diagram depicts a pizza, divided into quadrants by the coordinate axes. The radius of the pizza is labeled as \( r = 6.0 \, \text{in} \), corresponding to a 12-inch diameter. The figure highlights the second quadrant, representing the remaining portion of the uneaten pizza above the \( x \)-axis.
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