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IB Physic Project
Transcript of IB Physic Project
Aether Huang, Jay Butera
4.1.1 - Describe examples of oscillation.
Pendulum, tuning fork, alternating current, mass on spring, earthquake, heartbeat.
4.1.2 - Define the term displacement,
amplitude, frequency, period, and difference.
4.1.3 - Define simple harmonic motion
and state the defining equation as a = -w2x.
Definition - Motion that takes place when the acceleration of an object is proportional to its displacement from its equilibrium position and directed towards its equilibrium position.
6.3.4 Determine the direction of the
force on a charge moving in a magnetic field.
6.3.2 Draw magnetic field
patterns due to currents.
6.3.1 State that moving charges
give rise to magnetic fields.
Kinematics of Simple Harmonic Motion
Distance in a particular of a particle
from its mean position.
The maximum displacement from equilibrium position.
The number of cycles that the pendulum makes per unit time.
The time taken for one complete cycle.
Difference in phase between the particles of two oscillating system, measured in radians.
Defining Equation - a = -w2x
1. Acceleration is in opposite direction of displacement.
2. Directed back towards the equilibrium position.
4.1.4 - Solve problems using
defining equation for SHM
6.3.3 Determine the direction of the force on
a current-carrying conductor in a magnetic field.
Simple Harmonic Motion
Energy changes during simple harmonic motion (SHM)
4.2.1 Describe the interchange between kinetic energy and potential energy during SHM.
4.2.3 Solve problems, both graphically and by calculation, involving energy changes during SHM.
4.1.6 Solve problems, both graphically and by calculation, for acceleration, velocity, and displacement during SHM.
Magnetic force and field
6.3.5 Define the magnitude
and direction of a magnetic field.
Magnetic force and field
Magnetic fields is caused by the movement of electric charges, therefore current will produce a magnetic field.
Sample question 1
A mass on a spring oscillates with simple harmonic motion of time period 2.5s. At its maximum displacement it is 5m away from its equilibrium position. Find the maximum acceleration.
W= 2(pi)/T = 2(pi)/22.5s = 2.5s-1
a = X(W)^2=(5m)(2.5s-1)2=32ms2
The kinetic and potential energy vary proportionally with a constant total energy.
1 = cos^2(theta) + sin^2(theta)
A mass m on a spring oscillates in SHM. Express the total energy in the system algebraically at each of the three points shown in the picture located in the note.
b) PE = 12kx^2 = 12kXo^2 KE = 12mv2 =12m(0)2 = 0
a) PE = 12kx^2 = 12k(0) KE = 12mv2 =12mvo2
c) Equivalent to (b)
- Maximum displacement
- Velocity at 7.50s
v = vocos(t) => v=wxocos(wt)
=(2(pi)/20.00s)(1000m) cos(2(pi)/20.00s7.5s) = -220ms-1
- Acceleration at 7.50s
Using the right hand rule, the force is perpendicular to the magnetic field and the current.
The force is perpendicular to the direction of the magnetic field, and the moving charge. If the moving charge is parallel to the magnetic field, then there is no acting force.
*Correspond with the Graph in the note.
The magnetic field is perpendicular to the force and current.
B = Fb/q|v|sin(theta)
A good sum up of the material we went over