GENERAL PHYSICS II Math. Edu. Program Yohanes Edi Gunanto TC - UPH.

Slides:



Advertisements
Similar presentations
Circular Motion AP Physics C.
Advertisements

A bicycle wheel rotates through four complete revolutions in 2 seconds
Circular and Rotational Motion
Two-Dimensional Rotational Dynamics W09D2. Young and Freedman: 1
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.
Pg. 472 Homework Pg. 324#70 – 76 all #1ɣ = 68°, b = 3.88, c = 6.61 #2α = 35.97°, ɣ = 34.03°, c = 4.76 #3 = °, b = 27.55, c = #4No triangle.
Rotational Motion and The Law of Gravity
Chapter 8: Rotational Kinematics Lecture Notes
Angular Motion. Measuring a Circle  We use degrees to measure position around the circle.  There are 2  radians in the circle. This matches 360°This.
Rotational Motion and The Law of Gravity
Circular Motion Tangential & Angular Acceleration
Uniform Circular Motion
Rigid Body: Rotational and Translational Motion; Rolling without Slipping 8.01 W11D1 Today’s Reading Assignment Young and Freedman: 10.3.
AP Physics B Summer Course 年 AP 物理 B 暑假班 M Sittig Ch 15: Gravitation and Circular Motion.
Circular Motion Kinematics 8.01 W04D1. Today’s Reading Assignment: W04D1 Young and Freedman: 3.4; Supplementary Notes: Circular Motion Kinematics.
Ch 7 - Circular Motion Circular motion: Objects moving in a circular path.
Lecture 18 Rotational Motion
Uniform Circular Motion
Chapter 10 - Rotation Definitions: –Angular Displacement –Angular Speed and Velocity –Angular Acceleration –Relation to linear quantities Rolling Motion.
3-Dimensional Rotation: Gyroscopes
Vibrations and Waves Hooke’s Law Elastic Potential Energy Comparing SHM with Uniform Circular Motion Position, Velocity and Acceleration.
Physics. Simple Harmonic Motion - 3 Session Session Objectives.
1 Chapter 6: Motion in a Plane. 2 Position and Velocity in 2-D Displacement Velocity Average velocity Instantaneous velocity Instantaneous acceleration.
Circular Motion – Sect. 4.4: Uniform Circular Motion. Sect. 4.5: Tangential & Radial Acceleration.
CHAPTER 6 : CIRCULAR MOTION AND OTHER APPLICATIONS OF NEWTON’S LAWS
Circular Motion. The Radian Objects moving in circular (or nearly circular) paths are often measured in radians rather than degrees. In the diagram, the.
CIRCULAR MOTION. CRSHS, III- Galileo, Physics Teacher: Mrs. Maria Ruth Edradan Group 4task: Catulaypowerpoint Yeelaptop Pomoyinfo Matildoinfo Bononoinfo.
Uniform Circular Motion. Acceleration When an object moves at a constant speed in a circular path, it is constantly changing direction – accelerating.
Two-Dimensional Rotational Kinematics 8.01 W09D1 Young and Freedman: 1.10 (Vector Products) , 10.5.
Monday, Oct. 27, 2003PHYS , Fall 2003 Dr. Jaehoon Yu 1 PHYS 1443 – Section 003 Lecture #16 Monday, Oct. 27, 2002 Dr. Jaehoon Yu 1.Center of Mass.
Circular Motion = the movement of an object at constant speed around a circle with fixed radius Axis – straight line around which rotation takes place.
Chapter 7 Rotational Motion and The Law of Gravity.
Circular Motion Dynamics 8.01 W04D2. Today’s Reading Assignment: W04D2 Young and Freedman: 3.4;
Which of the following angles equals 2p radians?
Phys 250 Ch5 p1 Rotational Motion: in close analogy with linear motion (distance/displacement, velocity, acceleration) Angular measure in “natural units”
Set 4 Circles and Newton February 3, Where Are We Today –Quick review of the examination – we finish one topic from the last chapter – circular.
Circular Motion and Gravitation
Chapter 7 Rotational Motion and The Law of Gravity.
Motion. Equations N EWTON ’ S LAWS OF MOTION First law: law of Inertia a body at rest remains at rest and a body in motion continues to move in straight.
Rotational and Translational Motion Dynamics 8
Chapter 7: Rotational Motion and the Law of Gravity Angular Speed & Acceleration  A unit of angular measure: radian y x P r  s = r  where s,r in m,
Unit 6: Circular Motion Consider a Ferris wheel. ◦ The cars are in circular motion because they revolve about a single axis. ◦ The line about which the.
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.
CIRCULAR MOTION AND GRAVITATION
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,
Monday, Oct. 12, 2009PHYS , Fall 2009 Dr. Jaehoon Yu 1 PHYS 1441 – Section 002 Lecture #12 Monday, Oct. 12, 2009 Dr. Mark Sosebee (Disguised as.
Projectiles Motion in Two Dimensions Chapter 7. Projectile An object launched into the air by a force Trajectory The path followed by a projectile.
Circular Motion: Problem Solving 8.01 W04D3. Today’s Reading Assignment: W04D3 Problem Solving Strategy: Circular Motion Dynamics.
Physics 101: Lecture 8, Pg 1 Centripetal Acceleration and Circular Motion Physics 101: Lecture 08 l Today’s lecture will cover Chapter 5.
Uniform circular motion is the motion of an object traveling at a constant speed on a circular path. Uniform Circular Motion.
R. Field 2/5/2013 University of Florida PHY 2053Page 1 Circular Motion: Angular Variables The arc length s is related to the angle  (in radians = rad)
Circular Motion Dynamics 8.01 W04D2. Today’s Reading Assignment: W04D2 Young and Freedman: 3.4; Experiment 2: Circular Motion 2.
 One way to understand SHM is to reconsider the circular motion of a particle and rotational kinematics (The Reference Circle)  The particle travels.
Oscillations. Periodic Motion Periodic motion is motion of an object that regularly returns to a given position after a fixed time interval A special.
Circular Motion. The Radian Objects moving in circular (or nearly circular) paths are often measured in radians rather than degrees. In the diagram, the.
Plan for Today (AP Physics I) Notes/Lecture on Rotational Motion.
Chapter 5 Dynamics of Uniform Circular Motion. 5.1 Uniform Circular Motion DEFINITION OF UNIFORM CIRCULAR MOTION Uniform circular motion is the motion.
Copyright © 2009 Pearson Education, Inc. Chapter 10 Rotational Motion.
Ying Yi PhD Chapter 5 Dynamics of Uniform Circular Motion 1 PHYS HCC.
Chapter 7 Rotational Motion and The Law of Gravity.
Rigid Body: Rotational and Translational Motion; Rolling without Slipping 8.01 W11D1.
Circular Motion and the Law of Universal Gravitation.
SACE Stage 2 Physics Circular Motion.
Physics 111 Rotational Motion + inertia
Causes of Circular Motion
Circular Motion How do we work out the velocity of something which is moving at constant speed in a circle ? Answer: We use the simple formula: But in.
Circular Motion.
GENERAL PHYSICS II Math. Edu. Program
UNIFORM CIRCULAR MOTION - UCM
Rigid Body: Rotational and Translational Motion; Rolling without Slipping 8.01 W11D1 Today’s Reading Assignment Young and Freedman:
Presentation transcript:

GENERAL PHYSICS II Math. Edu. Program Yohanes Edi Gunanto TC - UPH

Circular Motion

Position and Displacement

Direction of Velocity

Speed and Angular Speed The speed of the object undergoing circular motion is proportional to the rate of change of the angle with time: Angular speed:

Circular Motion: ConstantSpeed, Period, and Frequency In one period the object travels a distance equal to the circumference: Period: the amount of time to complete one circular orbitof radius R Frequency is the inverse of the period:

Checkpoint Problem: Ball andspring One end of a spring is attached to the central axis of a motor. The axis of the motor is in the vertical direction. A small ball of mass m 2 is then attached to the other end of the spring. The motor rotates at a constant frequency f. Neglect the gravitational force exerted on the ball. Assume that the ball and spring rotate in a horizontal plane. The spring constant is k. Let r 0 denote the unstretched length of the spring. (i) How long does it take the ball to complete one rotation? (ii) What is the angular frequency of the ball in radians per sec?

Checkpoint Problem: Whirling Stone A stone, attached to a wheel and held in place by a string, is whirled in circular orbit of radius R in a vertical plane. Suppose the string is cut when the stone is at position 2 in the figure, and the stone then rises to a height h above the point at position 2. What was the angular velocity of the stone when the string was cut? Give your answer in terms of R, h and g.

Acceleration and Circular Motion When an object moves in a circular orbit,the direction of the velocity changes andthe speed may change as well. For circular motion, the acceleration will always have a radial component (a r ) dueto the change in direction of velocity The acceleration may have a tangentialcomponent if the speed changes (a t ).When a t =0, the speed of the objectremains constant

Direction of Radial Acceleration: Uniform Circular Motion

Change in Magnitude of Velocity : Uniform Circular Motion

Radial Acceleration: Constant Speed Circular Motion

Alternative forms of Magnitude of Radial Acceleration Parameters: speed v, angular speed ω, angular frequency f, period T

THANKS

Feedback: Privacy Policy Feedback
Do Not Sell My Personal Information
About project: SlidePlayer Terms of Service

© 2024 SlidePlayer.com Inc. All rights reserved.