THE PRACTICE STUDIO
Go slowly. Ask why. Make it yours.
PRACTICE / Kinetic friction
A puck slows on a rough table
A puck slides at 10 m/s on a horizontal surface with μk = 0.20.
How long until it first stops?
Organize the givens & assumptions
- u = 10 m/s
- μk = 0.20
g = 10 m/s²; level surface, constant kinetic friction and no other horizontal force before stopping.
Study with a tutor prompt
Copy this into your AI assistant, then describe where you got stuck. It asks the tutor to coach you one step at a time. Check its reasoning against the lesson.
Opening this prompt marks this practice attempt as assisted.
Problem: A puck slows on a rough table A puck slides at 10 m/s on a horizontal surface with μk = 0.20. Question: How long until it first stops? Givens: - u = 10 m/s - μk = 0.20 Assumptions: g = 10 m/s²; level surface, constant kinetic friction and no other horizontal force before stopping. Choices (LaTeX): A. 50\ \mathrm s B. 1\ \mathrm s C. 5\ \mathrm s D. 2\ \mathrm s Ask for my approach first. Help me distinguish a physical misconception from an algebra error without revealing which choice is correct. Tutoring approach: Act as a patient physics tutor. Ask what I understand and what I have tried, then wait for my reply. Teach one step at a time; do not give the final answer or a complete solution immediately. Start with a physical picture. Define unfamiliar symbols and operators, explain signs and units, and state the model's assumptions. Give progressively stronger hints only when I need them. Ask me to predict a change before calculating it. When I finish, help me check dimensions and a limiting case, then ask one related transfer question. If information is missing or ambiguous, ask rather than inventing it. Distinguish exact results from approximations and acknowledge uncertainty.
Start with the smallest hint.
Work through it with me.
One decision at a time. Pause, predict, then unpack the algebra.
Friction gives constant deceleration μkg while the puck slides.
Choose a physical relation
The normal force equals weight; sliding friction is constant and opposes the initial velocity.
Isolate what is asked
Friction gives constant deceleration μkg while the puck slides.
Why is this step valid?
Mass cancels, leaving deceleration magnitude μkg; divide the initial speed by that magnitude.
Substitute and interpret
The puck first stops after 5 s; this sliding model should not be extended to predict spontaneous backward motion.
The velocity change removes exactly the initial positive speed.
TRY THE IDEA AGAIN
Double initial speed on the same surface. What happens to stopping distance?
YOUR LEARNING NOTE
How does this idea feel now?
Confidence is a reflection, not proof of mastery.
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