Use ray diagrams and the mirror equation to locate the position, orientation, and type of image of an object placed front of a convex mirror focal length -20 cm. Submit Request Answer Part D The object distance is 44 cm; find the magnification (positive for upright image and negative for inverted image). m = Submit Part E Submit Part F ΠΑΣΦ The object distance is 14cm; find the distance from the image to the mirror (positive for real image and negative for virtual image). Express your answer with the appropriate units. m = Request Answer HA 3 Value 1 Request Answer Units VE ΑΣΦ 3 ? ? The object distance is 14 cm; find the magnification (positive for upright image and negative for inverted image).

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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**Assignment: Mirror Equation and Image Characteristics**

**Objective:**
Use ray diagrams and the mirror equation to determine the position, orientation, and type of image for an object placed in front of a convex mirror with a focal length of -20 cm.

---

**Part D**

- **Task:** The object distance is 44 cm. Calculate the magnification (positive for upright images and negative for inverted images).

- **Input Box for Answer:**  
  \[ m = \]

- **Submit Button**
- **Request Answer Button**

---

**Part E**

- **Task:** The object distance is 14 cm. Find the distance from the image to the mirror (positive for real image and negative for virtual image). Express your answer with the appropriate units.

- **Input Box for Answer:**  
  \[ s' = \]  
  **Value | Units**

- **Submit Button**
- **Request Answer Button**

---

**Part F**

- **Task:** The object distance is 14 cm. Calculate the magnification (positive for upright images and negative for inverted images).

- **Input Box for Answer:**  
  \[ m = \]

- **Submit Button**
- **Request Answer Button**

---

**Notes:**

- Ensure accurate use of the mirror equation: \(\frac{1}{f} = \frac{1}{s} + \frac{1}{s'}\)
- Understand the sign convention: In convex mirrors, focal length (f) is negative.
- Magnification (m) is given by the equation: \(m = -\frac{s'}{s}\)

For further assistance, refer to example problems and diagrams provided in the course materials.
Transcribed Image Text:**Assignment: Mirror Equation and Image Characteristics** **Objective:** Use ray diagrams and the mirror equation to determine the position, orientation, and type of image for an object placed in front of a convex mirror with a focal length of -20 cm. --- **Part D** - **Task:** The object distance is 44 cm. Calculate the magnification (positive for upright images and negative for inverted images). - **Input Box for Answer:** \[ m = \] - **Submit Button** - **Request Answer Button** --- **Part E** - **Task:** The object distance is 14 cm. Find the distance from the image to the mirror (positive for real image and negative for virtual image). Express your answer with the appropriate units. - **Input Box for Answer:** \[ s' = \] **Value | Units** - **Submit Button** - **Request Answer Button** --- **Part F** - **Task:** The object distance is 14 cm. Calculate the magnification (positive for upright images and negative for inverted images). - **Input Box for Answer:** \[ m = \] - **Submit Button** - **Request Answer Button** --- **Notes:** - Ensure accurate use of the mirror equation: \(\frac{1}{f} = \frac{1}{s} + \frac{1}{s'}\) - Understand the sign convention: In convex mirrors, focal length (f) is negative. - Magnification (m) is given by the equation: \(m = -\frac{s'}{s}\) For further assistance, refer to example problems and diagrams provided in the course materials.
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