Free Online Flashcard Deck

2 - One-Dimensional Kinematics Free Online FlashCards

Study 2 - One-Dimensional Kinematics with 12 free online flashcards. Review key terms, definitions, and concepts with this interactive flashcard deck.

12 cards
01
Front

What does kinematics describe?

Back

Kinematics describes motion without analyzing the forces that cause it.

02
Front

What does position describe?

Back

Position identifies an object's location relative to a chosen origin. It is represented by a coordinate such as xx or yy.

03
Front

What is the formula for displacement?

Back

Displacement is the signed change in position: Δx=xf−xi\Delta x=x_f-x_i. Its sign indicates direction.

04
Front

How does distance differ from displacement?

Back

Distance is the total path length traveled. It is a scalar and cannot be negative.

05
Front

What is the formula for average velocity?

Back

Average velocity is displacement divided by elapsed time: vˉ=ΔxΔt\bar v=\frac{\Delta x}{\Delta t}.

06
Front

What does the tangent slope on an xx-versus-tt graph represent?

Back

Instantaneous velocity is the slope of the tangent to a position-versus-time graph at a particular instant: v=dxdtv=\frac{dx}{dt}.

07
Front

How is speed related to velocity?

Back

Speed is the magnitude of velocity: speed=∣v∣\text{speed}=|v|. It has no direction and is never negative.

08
Front

What is the formula for average acceleration?

Back

Average acceleration is the change in velocity divided by elapsed time: aˉ=ΔvΔt\bar a=\frac{\Delta v}{\Delta t}. Its SI unit is m/s2\text{m/s}^2.

09
Front

When does an object slow down?

Back

An object slows down when velocity and acceleration have opposite signs. A negative acceleration alone does not necessarily mean slowing down.

10
Front

What does the slope of a vv-versus-tt graph represent?

Back

The slope of a velocity-versus-time graph gives acceleration. A horizontal line therefore represents constant velocity and zero acceleration.

11
Front

What does area under a vv-versus-tt graph give?

Back

The signed area under a velocity-versus-time graph gives displacement: Δx=area under a v-versus-t graph\Delta x=\text{area under a }v\text{-versus-}t\text{ graph}.

12
Front

What does area under an aa-versus-tt graph give?

Back

The area under an acceleration-versus-time graph gives the change in velocity: Δv=area under an a-versus-t graph\Delta v=\text{area under an }a\text{-versus-}t\text{ graph}.