FlashcardsAngular Motion and Circular Motion Flashcards
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About:
This 45-card flashcard set covers angular motion, circular motion, and related biomechanics concepts for college-level physics and kinesiology students. Topics include radian and degree conversions, angular velocity and acceleration, the unit circle, and applications to rotational sports movements like golf swings and hammer throws. Use it for physics exam preparation, self-study review, or kinematics coursework.
Terms in This Set
- Degree = _ revolution = _ °
- What is radian
- 1radian = _ °
- If 1 rev =
- π rad =
- π/2 rad =
- π/3 rad =
- π/4 rad=
- π/6 rad =
- Why use radian
- What is the equation to radian
- Draw the equation for radian
- What is angular position
- Angular direction for positive and negative
- Draw the unit circle
- What is angular displacement
- What is Angular direction
- What is zero angular displacement
- What are the three phases of a golf swing
- At the end of a follow-through of a golf swing what is the degree total
- At the end of a backswing of a golf swing what is the degree total
- What is the address degree of a golf swing
- What is the impact degree of a golf swing
- What is angular velocity
- What is the equation for angular velocity
- Theta represents
- ω Omega represents
- Is angular velocity a vector or scalar quantity
- What is the unit of angular velocity
- Zero average angular velocity is
- Zero instantaneous angular velocity
- Is the equations for zero average + instantaneous velocity
- What is angular acceleration
- What is angular acceleration equation
- When does positive angular acceleration occur
- When does negative angular acceleration occur
- Zero average acceleration is
- Zero instantaneous acceleration is
- In circular motion what are the two dirctions
- Draw the tangential line and radial line of a circular motion
- The direction of the linear velocity is
- In the biomechanics sling and hammer throw the direction is
- Tangential acceleration and radial acceleration is due to
- Radial acceleration is due to the change in
- Toward the center of rotation is called
How to Use This Flashcard Set
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