You are in charge of improving the safety of a carnival ride. The ride involves a 165 kg cart travelling at 13.1 the wall. toward a brick wall. The cart is supposed to stop at the last second just before it hits You want the cart to come to a complete stop within a time of 1.85 s. What force is required to stop the cart in this amount of time? F = N Based on the parts you have been provided, you are able to exert a force of 3820 N on the cart. What is the maximum initial speed that the cart could have and still stop within 1.85? m Vmaximum =
You are in charge of improving the safety of a carnival ride. The ride involves a 165 kg cart travelling at 13.1 the wall. toward a brick wall. The cart is supposed to stop at the last second just before it hits You want the cart to come to a complete stop within a time of 1.85 s. What force is required to stop the cart in this amount of time? F = N Based on the parts you have been provided, you are able to exert a force of 3820 N on the cart. What is the maximum initial speed that the cart could have and still stop within 1.85? m Vmaximum =
College Physics
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ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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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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Transcribed Image Text:**Safety Improvement for Carnival Ride**
You are in charge of improving the safety of a carnival ride. The ride involves a 165 kg cart traveling at 13.1 m/s toward a brick wall. The cart is supposed to stop at the last second just before it hits the wall.
**Stopping the Cart:**
- You want the cart to come to a complete stop within a time of 1.85 s.
- What force is required to stop the cart in this amount of time?
\( F = \_\_\_\_\_\_ \, \text{N} \)
**Exerting Maximum Force:**
- Based on the parts you have been provided, you are able to exert a force of 3820 N on the cart.
- What is the maximum initial speed that the cart could have and still stop within 1.85 s?
\( v_{\text{maximum}} = \_\_\_\_\_\_ \, \frac{\text{m}}{\text{s}} \)
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