A boy tosses a ball into the air so it follows the 2-D parabolic curve in x and y as shown in the drawing. Using this figure, identify at which of the points the ball's vertical velocity component is zero. Ľ B с Vor
A boy tosses a ball into the air so it follows the 2-D parabolic curve in x and y as shown in the drawing. Using this figure, identify at which of the points the ball's vertical velocity component is zero. Ľ B с Vor
Glencoe Physics: Principles and Problems, Student Edition
1st Edition
ISBN:9780078807213
Author:Paul W. Zitzewitz
Publisher:Paul W. Zitzewitz
Chapter6: Motion In Two Dimensions
Section: Chapter Questions
Problem 90A
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![**Projectile Motion in Two Dimensions**
**Explanation:**
A boy tosses a ball into the air so it follows a 2-D parabolic curve in the x and y directions, as shown in the drawing below. The curve demonstrates the typical trajectory of a projectile under the influence of gravity, with an initial velocity given by \( v_0 \).
**Diagram Explanation:**
- The diagram is labeled with an x-y coordinate system to represent the horizontal (x) and vertical (y) components of the ball's motion.
- The trajectory of the ball is depicted as a dotted parabolic curve starting from the origin point, moving upwards, reaching a peak, and then descending back towards the ground.
- Points A, B, C, and D are marked along the trajectory to illustrate different positions of the ball.
**Points on the Trajectory:**
- **Point A:** The initial point where the ball is tossed with an initial velocity \( v_0 \).
- **Point B:** A point located near the peak of the curve.
- **Point C:** A point located on the descending part of the trajectory.
- **Point D:** The final point where the ball lands back on the ground.
Using this figure, identify at which of the points the ball's vertical velocity component is zero. For a projectile, the vertical velocity component momentarily becomes zero at the highest point of its trajectory. Hence, at point B, the ball’s vertical velocity component is zero.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fd99dc5ee-0347-4b7c-8511-9a91331fbdb4%2Fbb167869-9dae-49e6-af8c-ebcb28e3b3be%2F9n8lf7_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Projectile Motion in Two Dimensions**
**Explanation:**
A boy tosses a ball into the air so it follows a 2-D parabolic curve in the x and y directions, as shown in the drawing below. The curve demonstrates the typical trajectory of a projectile under the influence of gravity, with an initial velocity given by \( v_0 \).
**Diagram Explanation:**
- The diagram is labeled with an x-y coordinate system to represent the horizontal (x) and vertical (y) components of the ball's motion.
- The trajectory of the ball is depicted as a dotted parabolic curve starting from the origin point, moving upwards, reaching a peak, and then descending back towards the ground.
- Points A, B, C, and D are marked along the trajectory to illustrate different positions of the ball.
**Points on the Trajectory:**
- **Point A:** The initial point where the ball is tossed with an initial velocity \( v_0 \).
- **Point B:** A point located near the peak of the curve.
- **Point C:** A point located on the descending part of the trajectory.
- **Point D:** The final point where the ball lands back on the ground.
Using this figure, identify at which of the points the ball's vertical velocity component is zero. For a projectile, the vertical velocity component momentarily becomes zero at the highest point of its trajectory. Hence, at point B, the ball’s vertical velocity component is zero.
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