linear diameter What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are closest together? ( Hint: Use the small-angle formula, angular diameter (in arc seconds) 2.06 x 105 distance arc seconds What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are farthest apart? arc seconds

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There are two parts to this question. I have tried 19.9923 and 20.6 for the first part and those are both wrong. I have tried 14.1122, 14.80, and 8.41781 for the second part and all those are wrong too. Please take your time on this one! Thank you!!

**Transcription for Educational Website**

**Angular Diameter of Saturn Calculation**

1. **Closest Approach:**
   - *Question:* What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are closest together? 
   - *Hint:* Use the small-angle formula:  
     \[
     \text{angular diameter (in arc seconds)} = \frac{\text{linear diameter}}{\text{distance}} \times 2.06 \times 10^5 
     \]
   - Input Box: ________ arc seconds

2. **Farthest Apart:**
   - *Question:* What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are farthest apart? 
   - Input Box: ________ arc seconds

**Explanation:**
The small-angle formula is used to calculate the angular diameter by relating the actual size of an object to its distance from the observer. It's especially useful in astronomy for estimating the apparent size of celestial bodies.
Transcribed Image Text:**Transcription for Educational Website** **Angular Diameter of Saturn Calculation** 1. **Closest Approach:** - *Question:* What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are closest together? - *Hint:* Use the small-angle formula: \[ \text{angular diameter (in arc seconds)} = \frac{\text{linear diameter}}{\text{distance}} \times 2.06 \times 10^5 \] - Input Box: ________ arc seconds 2. **Farthest Apart:** - *Question:* What is the angular diameter of Saturn (in arc seconds) as seen from Earth when the two planets are farthest apart? - Input Box: ________ arc seconds **Explanation:** The small-angle formula is used to calculate the angular diameter by relating the actual size of an object to its distance from the observer. It's especially useful in astronomy for estimating the apparent size of celestial bodies.
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