Kinematics-Motion in one dimension

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Describing Motion: Kinematics in One Dimension
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Kinematics-Motion in one dimension Physics I Lesson 2 (also Chapter 2 in text) Kinematics-Motion in one dimension Diana Eline, Bordentown Regional High School

Kinematics- the motion of objects without consideration of what causes the motion. Dynamics- analyzes the causes of motion(Coming attraction!)

Suppose we take a toy car and we concentrate on a single point in the center of the car. We call this a PARTICLE MODEL. We then track the motion of this particle from a starting line. Particle in Center Starting Line

PARTICLE MODEL

HOW IS THE CAR MOVING IN IMAGE X?___________ HOW IS THE CAR MOVING IN IMAGE Y?___________ HOW IS THE CAR MOVING IN IMAGE Z?___________

Distance - We can compare the distance between two objects to the distance between two other objects. For convenience, we create standard distances so that we can  easily make comparisons... and tell someone else about  them.   We will be using the meter as our unit for measuring  distance.  This doesn't define distance, but it allows us to work with it

We'll be using meter as our standard for measuring distance. The symbol for distance is "d". And the unit for the meter is "m" Time We will be using the second as our standard for measuring time. The symbol for time is "t" The unit for a second is "s".

Speed is defined as the distance traveled divided by the time it took to travel that distance. speed = distance/time s = d/t Units are Meters/second m/s The units of speed can be seen by substituting the units for distance and time into the equation We read this unit as "meters per second"

2. A rabbit runs a distance of 60 meters in 20 s; 1.A car travels at a constant speed of 10m/s. This means the car: A increases its speed by 10m every second. B decreases its speed by 10m every second. C moves with an acceleration of 10 meters every second. D moves 10 meters every second. 2. A rabbit runs a distance of 60 meters in 20 s; what is the speed of the rabbit?

An airplane on a runway can cover 500 m in 10 s; what is the airplane's average speed?

A car travels at a speed of 40 m/s for 4.0 s; what is the distance traveled by the car?

5. You travel at a speed of 20m/s for 6.0s; what distance have you moved?

6. You travel at a constant speed of 20 m/s; how much time does it take you to travel a distance of 120m?

Average Speed The speed we have been calculating is a constant speed over a short period of time. Another name for this is instantaneous speed. If a trip has multiple parts, each part must be treated separately. In this case, we can calculate the average speed for a total trip. Determine the average speed by finding the total distance you traveled and dividing that by the total time it took you to travel that distance.

Distance and Time Intervals In Physics we use subscripts in order to avoid any confusion with different distances and time intervals. For example: if an object makes a multiple trip that has three parts we present them as d1, d2, d3 and the corresponding time intervals are t1, t2, t3 .

Average Speed & Non Uniform Motion The following pattern of steps will help us to find the average speed: Find the total distance dtotal = d1+ d2+ d3 Find the total time ttotal = t1 + t2 + t3 Use the average speed formula Average Speed & Non Uniform Motion savg = dtotal / ttotal

Position and Reference Frames Speed, distance and time didn't require us to define where we started and where we ended up. They just measure how far we traveled and how long it took to travel that far. However, much of physics is about knowing where something is and how its position changes with time. To define position we have to use a reference frame.

Position and Reference Frames A reference frame lets us define where an object is located, relative to other objects. For instance, we can use a map to compare the location of different cities, or a globe to compare the location of different continents.

Displacement Now that we understand how to define position, we can talk about a change in position; a displacement. The symbol for "change" is the Greek letter "delta" "Δ". So "Δx" means the change in x or the change in position. Displacement describes how far you are from where you started, regardless of how you got there.

What is your Displacement?

Free Fall and Air Resistance Galileo and the Leaning Tower of Pisa The acceleration due to gravity, g, has the same value for all free-falling objects regardless of their mass or weight Value  9.806 65 m s-2

Value 9.806 65 m s-2 National Institute of Standards and Technology The acceleration due to gravity = Value  9.806 65 m s-2 Our class will use 9.81 m/s2