The Kinematics Equations (1D Equations of Motion)

Slides:



Advertisements
Similar presentations
Meanings of the Derivatives. I. The Derivative at the Point as the Slope of the Tangent to the Graph of the Function at the Point.
Advertisements

Kinematics- Acceleration Chapter 5 (pg ) A Mathematical Model of Motion.
Linear Motion-Acceleration
Graphing Motion Position vs. Time Stationary objects
Acceleration Pg. 9 This lesson defines acceleration, its signs and its units, and provides conceptual, graphical, and quantitative examples. Students use.
Kinematics- Acceleration Chapter 5 (pg ) A Mathematical Model of Motion.
A constantly changing velocity. Accelerated Motion.
 Acceleration is the rate that velocity changes over time.  An object is accelerating if ◦ Its speed changes ◦ Its direction changes ◦ Both its speed.
STARTER During a road trip, in 6 hours you travel 300 miles. What is your average velocity? Average Velocity = distance travelled/time taken = 300 miles/6.
= constant speed forward = no speed, stopped = constant speed; negative direction Time (s) Distance mDistance m.
Relationship between time, displacement, velocity, acceleration. Kinematic.
Motion Recognizing, Describing, and Measuring Motion.
ACCELERATION Chapter 4 Acceleration A change in velocity (speed or direction)
2.1 Position, Velocity, and Speed 2.1 Displacement  x  x f - x i 2.2 Average velocity 2.3 Average speed  
Solving Uniform Acceleration Problems. Equations for Uniformly Accelerated Motion variable not involved - d variable not involved - a variable not involved.
Linear Motion with Constant Acceleration. Effects of acceleration Object ’ s speed changes every second, therefore the distance covered each second is.
Speed: Average Velocity: Instantaneous Velocity:
Meanings of the Derivatives. I. The Derivative at the Point as the Slope of the Tangent to the Graph of the Function at the Point.
Speeding Up and Slowing Down? Acceleration.
Solving Word Problems Using Kinematics Equations.
Warm Up. Warm Up – Another way A race car is slowed with a constant acceleration. The car is traveling 55 m/s initially and travels _______ meters before.
Acceleration Pg. 9 in NB This lesson defines acceleration, its signs and its units, and provides conceptual, graphical, and quantitative examples. Students.
More graphs of motion & Kinematic equations
Displacement - change of position in a particular direction
Mechanics 1 : Kinematics
Motion Graphs Position-Time (also called Distance-Time or Displacement-Time) d t At rest.
Aim: How does changing velocity affect an object’s motion?
Acceleration.
vf - vi a = t Acceleration
Using Kinematic Equations
Today we will: Use different acceleration equations to solve for displacement, final velocity, initial velocity, and time. Begin review for test.
A Mathematical Model of Motion
1-1-4 Kinematics Equations
Graph 2: A car travels at a constant speed of 6 m/s
Kinematics.
Consider a car moving with a constant, rightward (+) velocity - say of +10 m/s. If the position-time data for such a car were.
The Kinematics Equations (1D Equations of Motion)
Activity #33- Motion, Speed, and Velocity
Velocity and Acceleration
Velocity and Acceleration
Describing Motion A rocket traveling at 88 m/s is accelerated uniformly to 132 m/s over a 15 s interval. What is its displacement during this time?
Graphing Motion Walk Around
Equations to describe motion with constant acceleration
The Kinematics Equations (1D Equations of Motion)
Real or Ridiculous??!!.
Motion Unit Miss McDonald Science 8
Kinematics Formulae & Problems Day #1
Chapter 2 Motion in One Dimension
How to Describe & Recognize Motion
Kinematics And other goodies.
The Kinematics Equations (1D Equations of Motion)
Chapter 9 Section 3 Acceleration
Kinematics.
If a 50 kg box has a 200 N force applied to it what is the acceleration?
Recognizing, Describing, and Measuring Motion
#13 Speed and Momentum. #13 Speed and Momentum.
Distance & Acceleration Kinematic Equations
9.2 Calculating Acceleration
vf - vi a = t Acceleration
Activity #33- Motion, Speed, and Velocity
The Kinematics Equations
Check for Understanding 1
CH. 2 Notes Abbreviated.
Speed, velocity and acceleration
Chapter 4, Section 3 Acceleration.
Interpreting position vs time graphs
Recognizing, Describing, and Measuring Motion
One Dimensional Kinematics Constant Acceleration:
Today’s Agenda…9-1  Bellringer: What is the difference between speed and velocity? Take up HW Notes on Acceleration BrainPop on Acceleration.
Kinematics II Acceleration.
Presentation transcript:

The Kinematics Equations (1D Equations of Motion) Unit 2 Class Notes The Kinematics Equations (1D Equations of Motion) Accelerated Physics

Day #1 Introduction to the Equation of Motion

ACCELERATION

Leonardo

Michaelangelo

Raphael

Donatello

Derivations of the equations (a.k.a. where the turtles come from)

Raphael …. slope of the line =

…. area under curve = Donatello

What about Leonardo and Michelangelo?

Fighting with the turtles

Example #1 Jimmy is at rest in his corvette. Suddenly he hits the gas and accelerates at a constant rate of 4 m/s2. What will his velocity be after 5 seconds? forward

Example #2a A plane is moving at a speed of 50 mph when it lands on a runway. Accelerating uniformly, it comes to a stop after covering a quarter mile. How long did it take to stop? What was its acceleration?

Example #2b A plane is moving at a speed of 50 mph when it lands on a runway. Accelerating uniformly, it comes to a stop after covering a quarter mile. How long did it take to stop? What was its acceleration?

Example #3 A race car travelling at 60 mph accelerates uniformly to a speed of 90 mph, covering 50 meters in the process. What was the car’s acceleration?