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Motion Along Curved Paths definitions
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Define:
Curved Path Problem
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Curved Path Problem
A scenario where an object moves along a path with a constantly changing slope angle, complicating force and kinematic analysis.
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Terms in this set (15)
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Curved Path Problem
A scenario where an object moves along a path with a constantly changing slope angle, complicating force and kinematic analysis.
Energy Conservation
A principle stating that the total energy in a closed system remains constant, used to solve problems with non-constant acceleration.
Kinetic Energy
The energy an object possesses due to its motion, calculated as 1/2 times mass times velocity squared.
Potential Energy
The energy stored in an object due to its position in a gravitational field, calculated as mass times gravity times height.
Non-conservative Forces
Forces that cause energy dissipation from a system, such as friction, not present in the given problem.
Gravitational Potential Energy
Energy an object possesses due to its height above a reference point, contributing to total mechanical energy.
Minimum Speed
The lowest velocity required for an object to reach a certain point without falling short.
Acceleration due to Gravity
The constant rate at which objects accelerate towards Earth, approximately 9.8 m/s².
Hill Height
The vertical distance from the base to the top of a hill, given as 20 meters in the problem.
Initial Conditions
The starting parameters of a problem, including initial kinetic energy and zero potential energy at the base.
Final Conditions
The parameters at the end of a problem, including zero kinetic energy and maximum potential energy at the hill's peak.
Velocity
The speed of an object in a specific direction, crucial for determining kinetic energy.
Mass Cancellation
A simplification in energy equations where mass is eliminated from both sides, focusing on velocity and height.
Square Root Calculation
A mathematical operation used to solve for velocity in energy equations, involving the square root of 2g times height.
Smooth Hill
A surface with no friction, ensuring no work is done by non-conservative forces in the problem.