What is the angular speed @o, in rad/s, of an object that completes 6.00 rev every 18.0 s?

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Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Please solve and answer the question correctly. Thank you!! I was given 0.66 as an answer but it was incorrect.
**Question:**

What is the angular speed \( \omega \), in rad/s, of an object that completes 6.00 revolutions every 18.0 seconds?

**Answer Box:**

\( \omega = \) [Enter your answer] rad/s

**Tools:**

- A text box for input
- A "TOOLS" button
- A "x10" option for multiplying the result by 10 if needed

**Explanation:**

To calculate the angular speed \( \omega \), use the formula:

\[
\omega = \frac{\text{number of revolutions} \times 2\pi}{\text{time in seconds}}
\]

In this case, convert the 6.00 revolutions to radians (since one revolution is \(2\pi\) radians) and divide by the total time of 18.0 seconds.

**Graph/Diagram:**

There are no graphs or diagrams included in this image.
Transcribed Image Text:**Question:** What is the angular speed \( \omega \), in rad/s, of an object that completes 6.00 revolutions every 18.0 seconds? **Answer Box:** \( \omega = \) [Enter your answer] rad/s **Tools:** - A text box for input - A "TOOLS" button - A "x10" option for multiplying the result by 10 if needed **Explanation:** To calculate the angular speed \( \omega \), use the formula: \[ \omega = \frac{\text{number of revolutions} \times 2\pi}{\text{time in seconds}} \] In this case, convert the 6.00 revolutions to radians (since one revolution is \(2\pi\) radians) and divide by the total time of 18.0 seconds. **Graph/Diagram:** There are no graphs or diagrams included in this image.
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