Unit 1 Review - Kinematics Ap Physics 1

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Kinematics of unit 1 -terms -formulas - simple examples - simple diagrams - key reminders to remember - extra yt video resources
Mia Parker
Flashcards by Mia Parker, updated more than 1 year ago
Mia Parker
Created by Mia Parker about 2 years ago
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Question Answer
Frame of Reference A framework that is used for the observation and mathematical description of physical phenomena and the formulation of physical laws.
1. Dynamics 2. Kinematics 1. explains the causes of motion 2. Describes motion
Distance How far an object moves/total ground it covers (scalar quantity)
Scalar Quantity Defined by magnitude or volume
Displacement (x) Distance and direction with respect to the origin
Vector Quantity Requires magnitude and direction
Average Speed Distance per time
Equation for speed S=(d/t)
Average Velocity (v) Displacement per time
Change in Displacement Formula ∆x=(xf)-(x0)
Equation for Velocity V=((∆x)/t)
Constant Displacement ∆x=0, v=0
Constant Velocity Linear relationship where x changes with respect to time. Positive velocity moves forward, up, or right. Negative velocity moves backward, down, or left.
Displacement Formula ∆x=v*t
Acceleration (a) A change in velocity over a time interval.
When is an object speeding up? When velocity and acceleration have the same sign.
When is an object slowing down? When velocity and acceleration have opposite signs.
Equation for Acceleration a=((∆v)/t)
Equation for Change in Velocity ∆v=(vf)-(v0)
Constant Acceleration The velocity changes regularly with respect to time. Since the velocity is changing, the slope must change, causing for a curved line (parabolic relationship).
What does the slope of a velocity graph tell you? The acceleration of that object. *remember that you can solve by using the units to figure out the relationship (velocity vs time graph: v=m/s t=s thus, acceleration is v/t = m/s^2)
What does the area under the curve of a velocity graph tell you? The displacement of an object.
A graph that is concave up has (...) acceleration Positive
A graph that is concave down has (...) acceleration Negative
What equation uses... V0 ∆x 1/2 Vf t ∆x=.5((v0)+(vf))t
What equation uses... V0 t a t^2 ∆x .5 ∆x=((v0)t) + .5at^2
What equation uses... a Vf t V0 Vf=(v0) + at
What equation uses... V0^2 2 Vf^2 ∆x a Vf^2=(v0^2)+2a∆x
Free Fall Object acts under the influence of gravity alone. Assumes air resistance is negligible. Gravity is a constant force.
What is the acceleration due to gravity? g=-9.8 m/s^2
For free fall, what can you do to the equations to constant acceleration? Substitute -9.8 in for a. Substitute ∆y in for ∆x (height).
What is always important to remember of the x and y planes? They are independent of each other.
Horizontal Component (x) Constant Velocity
Vertical Component (y) Constant acceleration due to the force of gravity
Why is the path of a projectile always a parabola? ∆x remains constant (constant velocity) while ∆y changes exponentially (due to acceleration)
Constant Velocity Trigonometric Equation Vx=(V0)*cos(Θ)
Initial Velocity Trigonometric Equation V0y=(V0)*sin(Θ)
X-Motion Constant velocity. Definition of Velocity Equation: ∆x=(Vx)t
Y-Motion Constant acceleration due to gravity. Free fall equations.
What is the only similar thing between the x and y planes? time
Range (∆x) Horizontal displacement. It is dependent on the launch velocity and angle (Vx)
What angle allows for maximum range? 45º
Complimentary Angles Sum of two angles is 90º.
Velocity displacement over time dis/time
Acceleration Change in velocity / Time a = Δv/Δt simple ex.: a= Vf-Vi/t
Horizontal Variables
Horizontal Kinematic Equations
Vertical Variables
Vertical Kinematic Equations
Projectile An object that is thrown or launched (up or down or onto)
Parabola The shape of a projectile's trajectory
Trajectory The path an object follows
YOU GOT THIS !!!! - https://www.youtube.com/watch?v=3BE33aceKvE&list=PLzTqBfZ51K25epbid3AD8QsEneV39aiZJ&index=11 - https://www.albert.io/ap-physics-1/overview http://wsapphysics.weebly.com/quizlet.html
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