GT Rotation and Centripetal

Slides:



Advertisements
Similar presentations
Circular and Rotational Motion
Advertisements

Rotational Motion and the Law of Gravity
Warm-up: Centripetal Acceleration Practice
Physics 101: Lecture 8, Pg 1 Centripetal Acceleration and Circular Motion Physics 101: Lecture 08 l Today’s lecture will cover Chapter 5 Exam II Problems.
Rotational Motion.
Universal Gravitation & Universal Circular Motion Review Questions Divided by Category.
THIS IS Enjoy Circular Motion & Gravitaion Your.
5.2 Uniform Circular motion 5.3 Dynamic of Uniform Circular Motion
Chapter 7: Circular Motion and Gravitation
Goal: To understand angular motions Objectives: 1)To learn about angles 2)To learn about angular velocity 3)To learn about angular acceleration 4)To learn.
Uniform Circular Motion the motion of an object traveling in a circular path an object will not travel in a circular path naturally an object traveling.
AP Physics B Summer Course 年 AP 物理 B 暑假班 M Sittig Ch 15: Gravitation and Circular Motion.
Chapter 9- Circular Motion
Student is expected to understand the physics of rotating objects.
Circular and Centripetal Motion
Centripetal Force and Acceleration Unit 6, Presentation 1.
CIRCULAR MOTION.
Uniform Circular Motion (UCM) The object travels in a circular path with a constant speed. Its velocity is tangent to the circle and is changing due to.
Rotational Motion and the Law of Gravity.  = angle from 0 r = radius of circle s = arc length (in radians)  = (in radians)
CIRCULAR MOTION Mr. Theuerkauf.
CIRCULAR MOTION. Linear Motion d – distance (in meters) v – velocity (in meters/second) a – acceleration (in meters/second 2 ) Distance = 2  r.
Circular Motion Chapter 9. Content Objective Centripetal Acceleration Uniform circular motion - dynamics.
10 Circular Motion Centripetal force keeps an object in circular motion.
Circular Motion. Rotating Turning about an internal axis Revolving Turning about an external axis.
Circular Motion (Chapter 9).
Circular Motion. Rotating Turning about an internal axis Revolving Turning about an external axis.
Uniform Circular Motion the motion of an object traveling in a circular path an object will not travel in a circular path naturally an object traveling.
Uniform Circular Motion. Q: You are swinging a ball around in a circle on a string. Suddenly the string breaks. Where does the ball go? A) out from the.
5.2 Uniform Circular motion 5.3 Dynamic of Uniform Circular Motion Circular Motion HW4: Chapt.5: Pb.23, Pb.24, Pb.30, Pb.33, Pb.36, Pb.53- Due FRIDAY,
Circular Motion and Other Applications of Newton’s Laws
Goal: To understand angular motions Objectives: 1)To learn about Circular Motions 2)To learn about Rotational Inertia 3)To learn about Torque 4)To examine.
Physics 101: Lecture 8, Pg 1 Centripetal Acceleration and Circular Motion Physics 101: Lecture 08 l Today’s lecture will cover Chapter 5.
Applied - Finau. What is circumference? Equation?  Distance around a circle  C = 2πr  π ≈ 3.14  r = radius – distance from center of circle to edge.
Uniform Circular Motion (UCM) The object travels in a circular path with a constant speed. Its velocity is tangent to the circle and is changing due to.
Plan for Today (AP Physics I) Notes/Lecture on Rotational Motion.
C IRCULAR M OTION Section 6.2 Pg O BJECTIVES Explain why an object moving in a circle at constant speed is accelerating. Describe how centripetal.
Lecture 7Purdue University, Physics 2201 UNIMPORTABLE: #817EE11E, 4.00 #8279AE55, 2.00 #834C955A, 4.00 #83CA7831, 4.00 #841D4BD2,4.00.
Centripetal Force Copyright Sautter 2003.
Circular Motion. Rotating Turning about an internal axis Revolving Turning about an external axis.
SACE Stage 2 Physics Circular Motion.
Angular Motion AP Physics 1. Revolving Motion vs Rotating Motion The Earth ____________ around the Sun while _____________ around an axis. Revolving Rotating.
Part 1 Projectiles launched horizontally
THIS IS Circle – Gravity Jeopardy. THIS IS Circle – Gravity Jeopardy.
Rotational Motion WHS Lee Wignall.
Goal: To understand angular motions
Physics 2 – April 20, 2017 P3 Challenge – A kg block with an initial speed of 3.5 m/s is sliding on a level surface with a kinetic coefficient of.
AP Rotation and Centripetal
Rotational Motion.
Imagine a ball… Draw the forces acting if: It is at rest on the ground
Physics 101: Lecture 08 Exam 2 Centripetal Acceleration and Circular Motion Exam 1 Review session Tuesday 9-10AM 144Loomis.
Circular Motion; Gravitation
Uniform Circular Motion
Centripetal Acceleration and Circular Motion
Circular Motion - Objectives
Uniform Circular Motion
Physics 103: Lecture 12 Rotational Kinematics
Uniform Circular Motion
Centripetal Acceleration and Circular Motion
March 2, 2011 Day 21 Topic: Uniform circular motion
Uniform Circular Motion
Circular Motion Unit
Uniform circular motion
Translation (linear motion) Rotation (circular motion)
Bell Work: Acceleration Review
5-2 Uniform Circular Motion—Kinematics
Rotational Motion Let’s begin with Rotational Kinematics!!
Circular Motion.
Uniform Circular Motion
Rotational or Angular Motion
Rotation and Revolution
Presentation transcript:

GT Rotation and Centripetal Day 11 Quarter 3 GT Rotation and Centripetal

Do you remember? Tangential vs. Rotational/Angular Get a clicker

You will look over and answer the next 3 questions as best you can for point A.

1. There is a centripetal acceleration at the top and it is pointed: a. Down b. Up 2. The AMOUNT of centripetal force you get by making a free body diagram and finding the amount of imbalance to the center. At A it would be: a. mg because mg is down b. T + mg because both forces are down c. mg – T because mg is down and T is up

3. If the string were to break at point A, at that moment the ball would go: a. Straight down because gravity is pulling it down at that point b. At a downish angle because it is pulled down by gravity but going left c. Straight left for that moment before it actually moves from gravity.

Now get your notes from last class, specifically the one with the record player

Above are 3 points on a disk. They are in a line (A, B, C) Above are 3 points on a disk. They are in a line (A, B, C). Notice here that they all go the same ANGLE in the same time, but they have different actual DISTANCES they cover in that time.

Try the next 5 questions for me, then we will vote on them. Use the record as reference, don’t be afraid to go back there and view it.

USING <, > or =, RANK THE ANGULAR VELOCITIES OF THE THREE POINTS. Angular velocity means how fast they are going in a circle every moment. Like the amount of degrees covered per second.

USING <, > or =, RANK THE LINEAR VELOCITIES OF THE THREE POINTS. Linear velocity is like circumference it goes per second.

Is there a point on the disk that has NO angular velocity? A) Yes! It must be the center, since it is not moving B) Yes! In fact, its every point, since they all go 360 degrees, so it cancels out. C) No! Even the center rotates, so all points rotate with some speed D) No! All the points have different angular velocities that are non-zero

Is there a point on the disk that has NO linear velocity? A) Yes! It must be the center, since it has no radius and thus no movement B) Yes! In fact, its every point, since they are not actually moving forward C) No! Even the center rotates, so all points move with some speed D) No! All the points have different linear velocities that are non-zero

What I expect you to be doing

Do points A B and C have a tangential acceleration Do points A B and C have a tangential acceleration? Do they have a centripetal acceleration. Assume its rotating like the record player DISCUSS AND JUSTIFY FOR 2 MINUTES

Check out the comic In other words, they have the same ROTATIONAL distance covered, but different TANGENTAL or LINEAR distances covered. So points on a record have different TANGENTAL speeds (meters/sec) but have the same ANGULAR speed (degrees per second)

TRY 6, 7, 8

6: When a wheel of radius R rotates about a fixed axis at a constant rate, which of the following statements are false? (more than 1 answer possible) A. All points on the wheel have the same angular speed. B. All points on the wheel have the same tangential speed. C. All points on the wheel have the same angular acceleration. D. All points on the wheel have the same tangential acceleration.

Don’t sent in, lets just see

Green Disk….get it out, remember Try the next 3 questions

9. GREEN DISK: What force kept the washers in place on the rough parts by resisting their desire to go forward? A. Gravitation B. Weight C. Normal Force D. Friction E. Tension F. Applied Force

10. GREEN DISK: Did the center washer have a tangential velocity 10. GREEN DISK: Did the center washer have a tangential velocity? An angular velocity? A. Yes to both! It had both angular motion and tangential motion since when stopped it would go in a straight line. B. No to both! It is not moving rotationally or linearly. C. Yes and No. It would move forward when disk is stopped, but is not rotating. D. No and Yes. It is rotating but would not go forward when stopped.

11. GREEN DISK: As you spin faster, does the force required to keep it curve go up/down? How can you tell? Not voting just trying to answer

Lets see it in action Describe it…

Lets see it in action “As they went in a circle, their arms supplied the force to keep them circling. At the fast speeds, their arms could not supply the force needed at that radius to keep them curved, so they flew off in a tangent line” Evaluate it, what is right/wrong here?

Lets see it in action “The idiot experienced more outward force than they could pull and flew out” Evaluate it, what is right/wrong here?

Try 12 and 13 12. You move a disk from the center towards the edge. As it goes closer to the edge, what happens to the angular velocity of it and the tangential velocity of it? Increase/Decrease/Not changing. Explain!

Try 12 and 13 13. Dario, a prep cook at an Italian restaurant, spins a salad spinner 20.0 times. The spinner has a radius of 5 cm. How many RADIANS did it go in those spins Call it Angular Distance Δθ, and how many METERS did it go (Called Regular Distance ΔX)?

15 A record that has a radius of 15 A record that has a radius of .15 meters starts at 20 radians per second and slows in 3 seconds to 5 radians per second. What is its angular acceleration?

15 A record that has a radius of 15 A record that has a radius of .15 meters starts at 20 radians per second and slows in 3 seconds to 5 radians per second. What is its angular displacement and tangential displacement at the center during that time?

15 A record that has a radius of 15 A record that has a radius of .15 meters starts at 20 radians per second and slows in 3 seconds to 5 radians per second. What is its angular displacement at the edge during that time?