QUESTION IMAGE
Question
- draw the free - body (force) diagrams for the following situations. include labeled arrows for all forces affecting the object.
| scenario | force diagram | |
|---|---|---|
| a rightward moving ball slows to a stop on the sidewalk. ignore air resistance. | !image of a ball moving towards a stop sign | |
| a person jumps out of a plane, then opens the parachute and begins to slow down. | !image of a person with a parachute |
Brief Explanations
For each scenario, identify all contact and non-contact forces, then represent them as labeled arrows on a simplified object (point or box):
- Sled at constant velocity: Constant velocity means balanced forces. Gravity acts downward, normal force upward (equal magnitude), tension from the pull acts right, kinetic friction acts left (equal magnitude).
- Ball slowing to stop: The ball is moving right but decelerating. Gravity acts downward, normal force upward (balanced). Kinetic friction acts left (unbalanced, causing deceleration).
- Person with parachute slowing down: The person is moving downward but decelerating. Gravity acts downward, air resistance (drag) from the parachute acts upward (drag is larger than gravity, causing slowing).
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1. Sled pulled at constant velocity (ignore air resistance):
- Draw a box representing the sled.
- Upward arrow labeled $F_N$ (Normal Force)
- Downward arrow labeled $F_g$ (Gravitational Force, same length as $F_N$)
- Rightward arrow labeled $F_T$ (Tension/Pull Force)
- Leftward arrow labeled $F_f$ (Kinetic Friction, same length as $F_T$)
2. Rightward moving ball slowing to stop (ignore air resistance):
- Draw a circle representing the ball.
- Upward arrow labeled $F_N$ (Normal Force)
- Downward arrow labeled $F_g$ (Gravitational Force, same length as $F_N$)
- Leftward arrow labeled $F_f$ (Kinetic Friction, longer than no opposing horizontal force)
3. Person with parachute slowing down:
- Draw a box representing the person.
- Downward arrow labeled $F_g$ (Gravitational Force)
- Upward arrow labeled $F_{drag}$ (Air Resistance/Drag, longer than $F_g$)