To determine the angular size we use the small angle formula: d 2.06 x 105 D Solving for 0. 0 = 2.06 x 105 d What is the angular size of Jupiter from Ganymede? degrees

Applications and Investigations in Earth Science (9th Edition)
9th Edition
ISBN:9780134746241
Author:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Publisher:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Chapter1: The Study Of Minerals
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**Angular Size and Small Angle Calculation**

**Questions:**

1. What is the angular size of Jupiter (in degrees) from Ganymede?

2. How many full Moons viewed from Earth is this equivalent to (Θ_M = 0.5°)?

3. What is the angular size of Jupiter (in degrees) from Earth when they are closest? (Assume this distance is \(6.30 \times 10^8\) km.)

---

**Part 1 of 3**

To determine the angular size, we use the small angle formula:

\[
\frac{\Theta}{2.06 \times 10^5} = \frac{d}{D}
\]

Solving for Θ:

\[
\Theta = 2.06 \times 10^5 \frac{d}{D}
\]

**Questions:**

What is the angular size of Jupiter from Ganymede?

\(\Theta =\) _____ degrees

---

Fill in the blanks by solving \( \Theta \) for the specific scenarios provided.
Transcribed Image Text:**Angular Size and Small Angle Calculation** **Questions:** 1. What is the angular size of Jupiter (in degrees) from Ganymede? 2. How many full Moons viewed from Earth is this equivalent to (Θ_M = 0.5°)? 3. What is the angular size of Jupiter (in degrees) from Earth when they are closest? (Assume this distance is \(6.30 \times 10^8\) km.) --- **Part 1 of 3** To determine the angular size, we use the small angle formula: \[ \frac{\Theta}{2.06 \times 10^5} = \frac{d}{D} \] Solving for Θ: \[ \Theta = 2.06 \times 10^5 \frac{d}{D} \] **Questions:** What is the angular size of Jupiter from Ganymede? \(\Theta =\) _____ degrees --- Fill in the blanks by solving \( \Theta \) for the specific scenarios provided.
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