**The Scenario**A bottle rests at a distance \( r = 5 \, \text{ft} \) from the center of a horizontal platform. The coefficient of static friction between the bottle and the platform is \( \mu_s = 0.2 \). Assume the angular motion of the platform is slowly increasing. ([Figure 1](#))**Part A**Determine the maximum speed that the bottle can attain before slipping. Express your answer to three significant figures and include the appropriate units.\[v_{\text{max}} = \text{Value} \, \text{ft/s}\]Submit your answer or request an answer:- [Submit](#)- [Request Answer](#)**Feedback**- [Provide Feedback](#)**Return to Assignment**- [Return to Assignment](#)**Figure 1**The figure shows a horizontal platform with a bottle placed on its surface. The platform is rotating, and an arrow indicates the direction of motion. A radial line from the center of the platform to the bottle indicates the distance \( r = 5 \, \text{ft} \).

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