1 / 19

Physics

Physics. Science Basics and Introduction to Kinematics. Significant figures Metric System and the Metric Prefixes The Greek alphabet. This information will not be “covered” in class, however, it will come up almost every day.

uta
Télécharger la présentation

Physics

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript

  1. Physics Science Basics and Introduction to Kinematics

  2. Significant figures Metric System and the Metric Prefixes The Greek alphabet This information will not be “covered” in class, however, it will come up almost every day. You are responsible for knowing this information. If you need a refresher on any of the topics listed to the left, PLEASE use the links provided on the Assignments Page. Things you should already know…

  3. Introduction to Kinematics • Mechanics  the study of the motion of objects. • Motion the change in position and/or orientation of an object. • All motion is relative that is all objects move w/r/t other objects.  in order to describe the motion of an object it must be compared to another object. Question: Are you moving? Answer: You could answer yes or no and be correct depending on your frame of reference. For example, you could say, “compared to my desk…I am not moving.” Or you could say, “compared to the sun…I am moving.”

  4. Kinematics The study of HOW things move. This encompasses things like speed, velocity and acceleration. Dynamics The study of WHY things move. This encompasses things like forces and energy. So, how do we describe motion?

  5. Distance (d, s, r) A scalar quantity describing the total path length. Think about: “how far did you actually travel?” miles added to the odometer of your car. Displacement(x, y, d, D, s, r) A vector quantity describing the straight line distance between two points. Think about: “Where are you from where you started?”- How far ?- In what direction? Distance v. Displacement

  6. Vectors Quantities that have a magnitude AND a direction. Examples Displacement (20 miles EAST) Velocity (5 mph EAST) Acceleration (10 m/s2 EAST) Force (20 pounds LEFT) ScalarsQuantities that have (only) a magnitude* associated with it. Examples Distance (20 miles) Speed (5 mph) Time (30 seconds) Mass (12 kg) *magnitude = size/number What the heck are scalar and a vector quantities?

  7. So… back toDistance vs. Displacement • The red line below shows the path that you drive. Your DISTANCE traveled is 8 miles (your odometer goes up by 8 miles • The green line below shows your displacement. Notice that it is shorter than the distance and has a direction associated with it (from start to stop indicated by the arrow head. start stop

  8. Speed and Velocity Speed (denoted as v or s): is the (time) rate at which you travel a given distance. Because speed is defined using a scalar quantity (distance) it is also a scalar quantity. Average speed (denoted as or ) is the rate at which a total distance is covered in a (total) time period. It is perfectly acceptable and common to drop the sigma notation. BOTH can be used to represent speed This is the Greek letter “Sigma”. Sigma means “SUM,” so this indicates that you need to have the TOTAL DISTANCE traveled and the TOTAL TIME spent.

  9. Speed and Velocity Velocity (denoted as v): is the (time) rate at which you travel a given displacement. It is the rate at which your position changes. Because velocity is defined using a vector quantity (displacement), it is also a vector quantity. Because it is a vector it will indicate how fast AND in what direction. Average velocity (denoted as ) is the rate at which a displacement is covered in a (total) time period. You can use x or d to denote displacement. This is a personal preference. Just make sure that YOU KNOW what you are representing. Average velocity

  10. Speed and Velocity So, we said that you could represent speed in the following way…. If you drop the sigma notation you have…. This would mean that , average speed equals the (total) distance over the (total) time. Notice that this is the same notation as we had for average velocity. YES…the equation is the same for speed and velocity. If this blows your mind…and is too much for you to handle…you may want to drop physics now! What…? Really…? Wait a second… check this out …it might help. YOU HAVE TO KNOW WHAT THE CONTEXT OF THE PROBLEM IS IN ORDER TO KNOW WHEN TO USE THIS FOR SPEED AND WHEN TO USE THIS FOR VELOCITY.

  11. Speed and Velocity We also like to represent quantities graphically…. Consider a graph in which position is plotted on the y-axis and time is on the x-axis as shown below. Consider the change that is occurring from 0-2 seconds. 8 6 4 2 0 -2 -4 Position (feet) The time is easy…. time frame = ∆t = 2 sec The change in position can be expressed in two ways: Distance traveled =∆d = 2ft(you physically walked 2 feet)Displacement from starting point = ∆D +2ft(you are 2 feet (in the positive direction) away from where you started) 2 4 6 8 10 Time (s)

  12. Speed and Velocity 8 6 4 2 0 -2 -4 Position (feet) The time frame = ∆t = 2 sec The change in position can be expressed in two ways: Distance traveled =∆d = 2mDisplacement from starting point = ∆D +2m 2 4 6 8 10 Time (s)

  13. Speed and Velocity The time frame = ∆t = 2 sec = ∆x The change in position can be expressed in two ways: Distance traveled =∆d = 2ft =∆yDisplacement from starting point = ∆D +2ft =∆y 8 6 4 2 0 -2 -4 Position (feet) Average speed = 2 4 6 8 10 Time (s) Average velocity =

  14. Speed and Velocity Average speed = NOTICE for BOTH You used ∆y/∆x = slope Average velocity =

  15. Speed and Velocity Average speed = NOTICE for BOTH You used ∆y/∆x = slope Average velocity =

  16. Speed and Velocity To find the average speed OR average velocity from a position-v-time graph you need to use slope: ∆y/∆x = slope ∆d/∆t = v You used ∆y/∆x = slope

  17. Speed and Velocity You used ∆y/∆x = slope CAUTION!In this example, the average speed and average velocity were the same magnitude (number)… …this is NOT always the case!(We’ll explore this in class.)

  18. Remember…. It is your responsibility to have the notes presented in this PowerPoint written in your notebook (by the due date*). You are also expected to have thought about and analyzed the information presented in this PowerPoint prior to our first discussion in class.

  19. Remember…. "I learned very early the difference between knowing the name of something and knowing something." — Richard P. Feynman It is NOT enough that you just copy down this information…or that you know a definition…you need to UNDERSTAND the definitions, how to apply them and when to apply them.

More Related