Solving Word Problems Using Kinematics Equations

Slides:



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

Kinematics- Acceleration Chapter 5 (pg ) A Mathematical Model of Motion.
Speed, Velocity and Acceleration What is speed? How is velocity different than speed? What is acceleration? Today’s Goal: Be able to use the proper equations.
Motion in One Dimension
 Acceleration is the rate that velocity changes over time.  An object is accelerating if ◦ Its speed changes ◦ Its direction changes ◦ Both its speed.
Relationship between time, displacement, velocity, acceleration. Kinematic.
ACCELERATION Chapter 4 Acceleration A change in velocity (speed or direction)
Projectile Motion. Projectile- only force on object is gravity Trajectory- projectile’s path Independence of Motion – Velocity and acceleration are vectors.
2.1 Position, Velocity, and Speed 2.1 Displacement  x  x f - x i 2.2 Average velocity 2.3 Average speed  
Aim: How do we use the kinematics formulas? Do Now: What is the difference between average velocity and instantaneous velocity? Quiz Tomorrow.
Print Tutorial Click Screen for Next Step Return to Main MenuMenu Solving Kinematic Problems Using Equation II d = ½ (vi + vf)t Section 1.
Solving Word Problems Using Kinematics Equations.
Intro to Motion. Displacement The vector of distance travelled Units= meters Xf= final displacement, where you end up Xi= initial displacement, where.
Kinematics The study of motion in One Dimension
2-1 Displacement and Velocity
Mechanics (Kinematics)
Average speed formula v avg = ½ (vf+vi).
Ch. 2 Section 2 and Ch. 3: Acceleration
PHY 101: Lecture Displacement 2.2 Speed and Velocity
Equations of Uniform Accelerated Motion
Chapter 2-2 Acceleration.
Linear Kinematics - displacement, velocity and acceleration Contents:
Motion Variables and Models
Acceleration.
Principles of Technology
Describing Motion Some More Equations….
Acceleration.
Acceleration and Free fall
Physics Montwood High School R. Casao
The basic four equations for physics
Not enough information
Motion in One Dimension 2.2
Acceleration Average acceleration is the change in velocity divided by time …the rate of change of velocity… aavg = ∆v/∆t = (vf – vi)/(tf – ti) [units.
AVERAGE VELOCITY: V = d/t V = (Vi + Vf)/2
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
Chapter 2 Motion in 1 Dimension.
Chapter 2 Motion in One Dimension
Kinematics Vocabulary
Acceleration Chapter 2 Part 2.
Acceleration To calculate acceleration, we use the following formula:
1-Dimensional Vertical Motion
Acceleration Define Acceleration. What are the units for acceleration. Is acceleration a scalar or vector quantity Objective(s)/SWBAT (Students will.
Describing Motion Chapter 3.
Graphical Analysis of motion in _________________ one direction
Chapter 2 Objectives Describe motion in terms of changing velocity.
Review Section 2.1 Frame of Reference: Refers to the viewpoint of the problem and con not be changed. Displacement = Δx = Xf - Xi Average Velocity = Δx.
Motion and Force A. Motion 1. Motion is a change in position
Motion in One Dimension
Chapter 2 Motion in One Dimension
Kinematics And other goodies.
Uniform acceleration – an object which increases one unit of speed, for every one unit of time is constantly, or uniformly, accelerating Galileo Galilei.
ACCELERATION.
11.6 Acceleration - Review.
Gold: Important concept. Very likely to appear on an assessment.
ACCELERATION.
Acceleration.
Collision Course.
Kinematics-Part II Kinematics-Part I Velocity: Position: Acceleration:
Displacement with Uniform Acceleration 9:32am
Kinematics The study of motion in One Dimension
vi - initial velocity (m/s) vf - final velocity (m/s)
We know the following of Newton’s equations of motion:
Acceleration Units of acceleration: Acceleration is a vector quantity.
Motion.
I. Changing Motion An object speeds up or down.
There are 5 kinematic equations that we will study.
One Dimensional Kinematics Constant Acceleration:
In this section you will:
Types of Motion 1 2 Velocity v = ../… v2 - v1 vf - vi = t2 - t1
Presentation transcript:

Solving Word Problems Using Kinematics Equations

Example Problem A fan cart takes 5.16 seconds to travel 2.0m from a standing start. How long will it take this same car to travel 4.0m, again from a standing start?

Equations Duration Dt = tf – ti Displacement Dx = xf –xi Avg Speed Savg = d / Dt Avg Velocity vavg = Dx/Dt Avg Acceleration aavg = Dv/Dt

Kinematics Equations For Constant Acceleration Dx = vit + ½ at2 vf = vi + at Dx = ½(vi + vf)t Vf2 = vi2 + 2aDx

Terms – Definitions -time - -duration - -position - -distance - -displacement - -speed - -velocity - -acceleration - Which of these terms relates two other terms?

Ex. From a stand-still, a train can cover 100m in 20 seconds. What is the train’s acceleration? (assume it is constant) With the same constant acceleration, how long would it take the train to complete 400m (a quarter mile) from a standing start?

Ex In the automotive industry, a 0.5g panic stop is the name for a situation when a driver slows the vehicle by ½ the acceleration due to gravity. That means the car is slowed by 4.9m/s/s. How far will it take a driver to execute a 0.5g panic stop from: 25 mph? 50 mph?