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Lab: Moving Charges in Magnetic Fields Go to http://www.thephysicsaviary.com/Physics/Programs/Labs/ChargeinMagFieldLab/ Observations: The charge (in Coulombs): (-4)(1.610-19C)=-6.410-19 C Mass (in kg):(6 amu)(1.6610-27kg) = 9.9610-27 kg Field Strength:50
Lab: Moving Charges in Magnetic Fields
- Go to http://www.thephysicsaviary.com/Physics/Programs/Labs/ChargeinMagFieldLab/
Observations:
- The charge (in Coulombs): (-4)(1.610-19C)=-6.410-19 C
- Mass (in kg):(6 amu)(1.6610-27kg) = 9.9610-27 kg
- Field Strength:50 mT
Speed vs. Radius (converted)
Speed (m/s) | Radius (m) |
50000 | 0.015 |
60000 | 0.0175 |
100000 | 0.03 |
120000 | 0.0375 |
150000 | 0.0475 |
200000 | 0.0625 |
250000 | 0.0775 |
320000 | 0.1 |
How does y = mx+b match a physics equation?
Here is my data booklet:
EQUATIONS Kinematics Waves Atomic Physics Vave = Ad d = vit - zat T = 2ANT hi m = -di W = hfo E = hf = hc At ho do dave = Av d = Vitvit At 2 T = 2nNg 1 1 + di Ekmax qe stop N = No -) do d = vit + sat vi = viz+ 2ad T = - n2 sino1 n Quantum Mechanics and Nuclear Physics sin 02 7 2 AE = Amc- E = pc n2 VI 21 v = fa = V2 Dynamics Al = me(1 - cose) Fnet F = Ur Gm mz m f = (viv)fs a = d sine Trigonometry and Geometry 8 = Gm opposite Line 1 = xd sin0 = nl hypotenuse m= Ay Ax F = -kx g = m adjacent cos0 = y = mx +b Electricity and Magnetism hypotenuse Momentum and Energy kq192 tano _ opposite Area F = AV = AE adjacent p = mv Ek = -mv2 1 2 Rectangle = /w F At = may Ep = mgh E = kq c2 = a2+ 62 Triangle = ab W = Fla|cose Ep = -kx2 Fe a b C Circle = mr- E = q |Fm| = 11 B sin A - sin B sin C W = AE P = V E = AV |Fm| = qv1B| c2 = a2 + 62 - 2ab cos C Circumference Circle = 2ar AdStep by Step Solution
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