Here you can find supplementary material on Newton Kinematics
S-Apollo11
Calculate the magnetic field on the track of Apollo 11.
(3 points)
S-ChargedParticles
Calculate the electric field of a collection of point charges at a given point in 3D space.
(2 points)
S-FeynVertex
Create Feynman Diagrams of the elementary particle interactions.
(2 points)
S-GeneRun
Run an agarose gel simulation with the given data of restriction enzyme cut gene lengths.
(1 points)
S-Friction1D
Given the initial velocity and height of a 1D point particle, thrown up or down, calculate the velocity as a function of time in the presence of air friction.
(2 points)
S-Friction2D
Given the initial speed (m/sec) and the launch angle (in degrees) of a point particle projectile calculate the trajectory (x and z values, in meters) as a function of time in the presence of air friction.
(3 points)
S-GuidingCenter
Calculate and animate the trajectory of a charged particle in an electric and magnetic field.
(3 points)
S-MakeGraphene
Build a graphene sheet whose size is determined by the user.
(3 points)
S-MotionField
Calculate the trajectory of a charged particle in an electric and magnetic field.
(3 points)
S-NewtonRoot
Calculate the roots of a function using the Newton's method.
(2 points)
S-PlanetMotion
Calculate the trajectory of planet X.
(3 points)
S-PiMonteCarlo
Find approximate value of π by using Monte Carlo method.
(2 points)
S-PlancksLaw
Calculate the total power emitted by a blackbody using the Simpson's rule.
(2 points)
S-RandomWalk2D
In this project, we are going to see how a particle moves randomly on a surface, such as a single celled organism in a buffer medium containing nutrients.
(2 points)
S-RelMotion1D
Use both classical and relativistic mechanics to analyze motion of a particle under constant force.
(2 points)
S-Rocket
Simulate the trajectory of a fuel-consuming rocket.
(3 points)
S-SmoothData
Convert a noisy signal to a clean one by using the moving average algorithm.
(2 points)
S-Taylor
Calculate exponential of a float number numerically by utilizing the Taylor expansion.
(1 points)
S-TunnellingEarth
Analyze numerically the motion of an object falling through an hypothetical tunnel.