The fiqure below shows a steel ball with a mass of 3.04 kg bouncing off a wall. The ball has the same speed just before and just after the impact (v = 10.0 m/s), and the angle its path makes with the wall is e = 60.0° as shown. (Because we are analyzing the motion of the ball over a very short time just before and after impact, you may safely ignore the effect of gravity on the ball.) The ball is in contact with the wall for 0.196 s. What is the average force (in N) exerted by the wall on the ball during the impact? magnitude N direction -Select--

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The figure below shows a steel ball with a mass of 3.04 kg bouncing off a wall. The ball has the same speed just before and just after the impact (\(v = 10.0 \, \text{m/s}\)), and the angle its path makes with the wall is \(\theta = 60.0^{\circ}\) as shown. (Because we are analyzing the motion of the ball over a very short time just before and after impact, you may safely ignore the effect of gravity on the ball.) The ball is in contact with the wall for \(0.196 \, \text{s}\). What is the average force (in N) exerted by the wall on the ball during the impact?

[Diagram Explanation]
The diagram illustrates a two-dimensional coordinate system with axes labeled \(x\) and \(y\). The wall is represented as a vertical line parallel to the \(y\)-axis. A steel ball is shown approaching the wall at an angle \(\theta = 60.0^{\circ}\) in relation to the normal of the wall. The ball is depicted at two positions: one before impact and one after impact, indicating its change in direction due to the collision. Red arrows represent the initial and final velocity vectors of the ball, both making an angle \(\theta = 60.0^{\circ}\) with the wall. There is a placeholder for inputting the magnitude of the force in newtons (N) and a dropdown menu to select the direction of the force.

\[ \text{Magnitude: } \_\_\_\_\_ \, \text{N} \]

\[ \text{Direction: } \text{ \_\_\_\_\_} \]
Transcribed Image Text:The figure below shows a steel ball with a mass of 3.04 kg bouncing off a wall. The ball has the same speed just before and just after the impact (\(v = 10.0 \, \text{m/s}\)), and the angle its path makes with the wall is \(\theta = 60.0^{\circ}\) as shown. (Because we are analyzing the motion of the ball over a very short time just before and after impact, you may safely ignore the effect of gravity on the ball.) The ball is in contact with the wall for \(0.196 \, \text{s}\). What is the average force (in N) exerted by the wall on the ball during the impact? [Diagram Explanation] The diagram illustrates a two-dimensional coordinate system with axes labeled \(x\) and \(y\). The wall is represented as a vertical line parallel to the \(y\)-axis. A steel ball is shown approaching the wall at an angle \(\theta = 60.0^{\circ}\) in relation to the normal of the wall. The ball is depicted at two positions: one before impact and one after impact, indicating its change in direction due to the collision. Red arrows represent the initial and final velocity vectors of the ball, both making an angle \(\theta = 60.0^{\circ}\) with the wall. There is a placeholder for inputting the magnitude of the force in newtons (N) and a dropdown menu to select the direction of the force. \[ \text{Magnitude: } \_\_\_\_\_ \, \text{N} \] \[ \text{Direction: } \text{ \_\_\_\_\_} \]
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