Average speed formula v avg = ½ (vf+vi).

Slides:



Advertisements
Similar presentations
I have to solve for WHAT? Kinematics Equations.
Advertisements

Describing Motion with Equations Notes
3-3 Velocity and Acceleration. Velocity Average Velocity  Vector measurement that is the change in distance per some change in time  V = Δd / Δt = (d.
WE CAN ONLY USE THESE IN ONE DIRECTION AT A TIME (only X or only Y not both at same time)
Graphical Analysis of Motion.
Motion in One DimensionSection 2 What do you think? Which of the following cars is accelerating? –A car shortly after a stoplight turns green –A car approaching.
Coach Kelsoe Physics Pages 48–59
Print Tutorial Click Screen for Next Step Return to Main MenuMenu Solving Kinematic Problems Using Equation I v f = v i + at Section 1.
CHAPTER 3 ACCELERATION Defining Acceleration: -Term -Motion Diagram -Graphic Relationships -Kinematic equations.
Section 2 Acceleration.  Students will learned about  Describing acceleration  Apply kinematic equations to calculate distance, time, or velocity under.
 Mechanics: The study of motion of objects ;]  Kinematics… WHAT IS THAT? › The science of describing the motion of objects  Measure by using graphs,
Kinematics MYIB/Honors Physics. Defining the important variables Kinematics is SymbolVariableUnits Time Acceleration Displacement Initial velocity Final.
Kinematics AP Physics 1. Defining the important variables Kinematics is a way of describing the motion of objects without describing the causes. You can.
Defining the important variables Kinematics is a way of describing the motion of objects without describing the causes. You can describe an object’s motion:
Notes on Motion IV Acceleration a What do you think of when someone says acceleration? If you think speeding up – then you are almost completely correct!!!!
ACCELERATION Chapter 4 Acceleration A change in velocity (speed or direction)
Introduction to Kinematics Vectors, Scalars, and Motion!
Aim: How do we use the kinematics formulas? Do Now: What is the difference between average velocity and instantaneous velocity? Quiz Tomorrow.
He Ashely is approaching a stoplight moving with a velocity of 30.0 m/s. The light turns yellow, and Ashley applies the breaks and skids to a stop. If.
COACH O’ROURKE. Introduction Remember: velocity is __________________________ Acceleration is the rate of change in velocity So think back: which of the.
READ PAGES Physics Homework. Terms used to describe Physical Quantities Scalar quantities are numbers without any direction Vector quantities that.
STARTER Rearrange the equation for acceleration, solving for v f = v. Rearrange the equation for acceleration, solving for v f = v. Start with a = (v -
 Distance vs. Displacement  Speed vs. Velocity.
Print Tutorial Click Screen for Next Step Return to Main MenuMenu Solving Kinematic Problems Using Equation II d = ½ (vi + vf)t Section 1.
Physics In Motion 1-D Kinematics Aristotle’s Notion of Motion  All objects will remain at rest unless an external force is acted upon them. If an.
Linear Motion. Displacement The change in position for a given time interval.
A train traveling at 20 m/s
Speed and Velocity Speed and Velocity
How to Solve Physics Problems
More graphs of motion & Kinematic equations
Do Now: If Derek Jeter was able to travel 5 kilometers North in 1 hour in his car. What was his average velocity? Describe the motion being represented.
Chapter 2-2 Acceleration.
Linear Kinematics - displacement, velocity and acceleration Contents:
Acceleration When an object moves, most of the time it’s motion (velocity) will not be constant. Whenever an object changes it’s velocity (speed with a.
Describing Motion Some More Equations….
Introduction to Kinematics
Aim: How can we solve for various aspects of a moving object?
Introduction to Motion
Warm Up Josh’s class is 95 m away. If he runs at 1.2 m/s, how long will it take him? If the bell is going to ring in 120 seconds, will he make it on.
AVERAGE VELOCITY: V = d/t V = (Vi + Vf)/2
Acceleration a.
Do Now: Kinematic Chart
Equations and how to use them!
Today we will: Use different acceleration equations to solve for displacement, final velocity, initial velocity, and time. Begin review for test.
1-1-4 Kinematics Equations
Kinematics And other goodies.
Kinematics.
Introduction to Kinematics
Acceleration.
Chapter 2 Acceleration.
Motion in One Dimension
Kinematics And other goodies.
Kinematics.
The blue car is always slower than the red car.
Distance & Acceleration Kinematic Equations
ACCELERATION.
Warm-up Draw graph, write brief question and answer
The Kinematics Equations
vi - initial velocity (m/s) vf - final velocity (m/s)
We know the following of Newton’s equations of motion:
Newton’s Second Law (The Mathematical Calculation of Force)
Match the unit Instructions: Write everything then match. Speed
The blue car is always slower than the red car.
Unit 1: Intro to Physics Speed & Velocity.
There are 5 kinematic equations that we will study.
One Dimensional Kinematics Constant Acceleration:
In this section you will:
Acceleration and Motion
Types of Motion 1 2 Velocity v = ../… v2 - v1 vf - vi = t2 - t1
Introduction to Kinematics
Presentation transcript:

Average speed formula v avg = ½ (vf+vi)

How and when to use the Kinematic Equations v = v0 + at v2 = v02 + 2ad x = v0 t + ½ at2 x = ½ (v + v0) t The acceleration must be constant Draw a diagram if not given List all the givens and what to find Select the equation Plug in givens into correct equation with units substituted Solve with correct units

Applying the kinematic Equations Draw a diagram Choose an appropriate origin Write down the values of the variables Apply the appropriate equations Insert quantities in equations with units Solve for answer with units

The speedboat in the drawing has a constant acceleration of +2.0 m/s2. If the initial velocity of the boat is +6.0 m/s, find its displacement after 8.0 s.

d Given: vi = +30.0 m/s Find: vf = 0 m/s a = –8.00 m/s2 Example 1 Sam approaches a stoplight in her car moving with a velocity of +30.0 m/s. The light turns yellow, Sam applies the brakes and skids to a stop. If Sam’s acceleration is –8.00 m/s2, determine the displacement of the car during the skidding process. Given: vi = +30.0 m/s vf = 0 m/s a = –8.00 m/s2 Find: d

Given: Find: vi = 0 m/s d t = 4.10 s a = 6.00 m/s2 Example 2 Mike is waiting at a stoplight in his car. When the light turns green, Mike accelerates from rest at a rate of 6.00 m/s2 for an interval of 4.10 seconds. Determine the displacement of the car during this time period. Given: vi = 0 m/s t = 4.10 s a = 6.00 m/s2 Find: d

Given: vi = 100 m/s t = 10 s d = 725m Given: vi = 0 m/s t = 4 s Example 3 A plane having an initial velocity of 100 ms-1 covers a displacement of 725 m in 10 s. Find its final velocity. Given: vi = 100 m/s t = 10 s d = 725m Example 4 A dog drops his bone and starts from rest then moves in a straight line with constant acceleration and covers a distance of 64 m in 4 s. What is his acceleration? What is his final velocity? Given: vi = 0 m/s t = 4 s d = 64 m

Given: Given: vi = 10 m/s vi = 20 m/s d = 12 m d = ? vf = 0 vf = 0 Example 5 A truck is initially traveling at 10 m/s and takes 12 meters to stop. If the initial velocity is twice as fast what will be the breaking distance? Given: vi = 10 m/s d = 12 m vf = 0 Given: vi = 20 m/s d = ? vf = 0

Given: vi = 0 m/s t = 4 s a = 1 m/s2 Example 6 A rhinoceros charges from rest and accelerates at 1 m/s2. After 4 seconds what is: Its velocity Its displacement Given: vi = 0 m/s t = 4 s a = 1 m/s2

Example 7 A train starts from rest at a station and accelerates at 2 m/s2 for 10 s. It then runs at constant speed for 30 s, and then slows down at -4 m/s2 until it stops at the next station. What is the distance between the two stations? Part 1 Part 2 Part 3 vi=o a=2 m/s2 t=10s vi= a=0 t=30s a= -4 m/s2 vf =o

Kinematic Equations - Summary