A physics student on Planet Exidor throws a ball, and it follows the parabolic trajectory shown in the figure. The ball's position is shown at 1s1s intervals until ? =3s. At ? =1s=1s, the ball's velocity is ?⃗ = (2 ?̂+ 2 ?̂) ?/?. (A) Determine the ball's velocity at t =0s. (B) Determine the ball's velocity at t =2s. (C) Determine the ball's velocity at t =3s. (D) What is the value of g on Planet Exidor? (E) What was the ball's launch angle
A physics student on Planet Exidor throws a ball, and it follows the parabolic trajectory shown in the figure. The ball's position is shown at 1s1s intervals until ? =3s. At ? =1s=1s, the ball's velocity is ?⃗ = (2 ?̂+ 2 ?̂) ?/?. (A) Determine the ball's velocity at t =0s. (B) Determine the ball's velocity at t =2s. (C) Determine the ball's velocity at t =3s. (D) What is the value of g on Planet Exidor? (E) What was the ball's launch angle
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A physics student on Planet Exidor throws a ball, and it follows the parabolic trajectory shown in the figure. The ball's position is shown at 1s1s intervals until ? =3s. At ? =1s=1s, the ball's velocity is ?⃗ = (2 ?̂+ 2 ?̂) ?/?.
(A) Determine the ball's velocity at t =0s.
(B) Determine the ball's velocity at t =2s.
(C) Determine the ball's velocity at t =3s.
(D) What is the value of g on Planet Exidor?
(E) What was the ball's launch angle

Transcribed Image Text:The diagram represents the trajectory of a projectile motion on a coordinate plane with axes labeled \(x\) and \(y\). The trajectory is a parabolic curve illustrating the path of the projectile.
- The projectile starts its motion from the point at \(0 \text{ s}\) on the time axis.
- Key points along the trajectory are marked at \(1 \text{ s}\), \(2 \text{ s}\), and \(3 \text{ s}\).
- At \(1 \text{ s}\), the projectile is at a lower point compared to \(2 \text{ s}\), where it reaches the peak of its motion.
- By \(3 \text{ s}\), the projectile begins to descend again following the parabolic trajectory.
A vector \(\vec{v} = (2.0 \hat{i} + 2.0 \hat{j}) \text{ m/s}\) is drawn as a green arrow pointing upward and to the right. This vector represents the horizontal and vertical components of the initial velocity of the projectile.
Overall, the diagram is an illustrative example of projectile motion showing time progression, velocity components, and the parabolic path typical of such motions in physics.
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