Docsity
Docsity

Prepare for your exams
Prepare for your exams

Study with the several resources on Docsity


Earn points to download
Earn points to download

Earn points by helping other students or get them with a premium plan


Guidelines and tips
Guidelines and tips

Physics Constants and Equations - Prof. Stephen Saddow, Study notes of Electrical and Electronics Engineering

A list of fundamental physical constants and equations, including the mass of an object (mo), charge (q), speed of light (c), avogadro's number (no), electric constant (εo), magnetic constant (μo), energy (e), photon energy, lorentz force law, coulomb's law, electric field definition, force vs. Potential, energy stored in capacitors and inductors, poynting vector, and various vector identities. It also includes boundary conditions and stoke's theorem and divergence theorem for circuit equations.

Typology: Study notes

Pre 2010

Uploaded on 09/17/2009

koofers-user-fzg-1
koofers-user-fzg-1 🇺🇸

5

(1)

10 documents

1 / 1

Toggle sidebar

Related documents


Partial preview of the text

Download Physics Constants and Equations - Prof. Stephen Saddow and more Study notes Electrical and Electronics Engineering in PDF only on Docsity! Constants Equations mO = 9.1  1031 kg q = 1.6  1019 C c = 2.997925 x 108 m/s NO = 6.0  1023 /mole  O = 8.854 x 10-12 F/m  o = 4 x 10-7 H/m E = h Photon energy c =  EM Dispersion F = q (E + v x B) Lorentz Force Law F = q1q2/4 R Coulomb’s Law E = F/q E field definition F = - V/X Force vs. Potential E = ½ C V2 Energy stored in C E = ½ L I2 Energy stored in L P = E x H Poynting Vector PAVG = ½ Re{E x H*}Poynting Vector phasors UE = -½∫V D  E dV UH = ½∫V B  H dV J = E Ohm’s Law J = vp Convection Current J = -/t D = E Displacement vector D = OE + P Polarization P = O  E Electric susceptibility 2 - 1 = - ∫12 EdL Electrostatic potential E = -  C = Q/(2 - 1) Capacitance definition B = H Magnetic flux density L = (1/I) ∫S B  dS Inductance n x (E1 – E2) = 0 b.c. on tan E n x (H1 – H2) = JS b.c. on tan H n  (D1 – D2) = S b.c. on normal D n  (B1 – B2) = 0 b.c. on normal B Vector Identities (+ ) =  +  (A+B) = ) = A + B) =  x (A+B) = ) =  x A + xB) = () =  +  (A) = A  + A (A x B) = ) = B) = xA – A  x B) = x(A) =  x A +  x A  x (A x B) = ) = A B) = - B) = A + (B) = )A – (A )B) =  = 2  x  = 0  x  x A = ( A) - 2A (AB) = ) = (A )B) = + (B) = )A + Ax(x B) = ) + B) = x(xA) AB) = x C = B) = A x C = CA x B) = A x B) = x C = B) = (AC) – C(AB) = ) ∫S ( x A)  dS = ∫L A  dL Stoke’s Theorem ∫V A dV = ∫S A  dS Divergence Theorem Circuit Equations IC = C dV/dt VC = 1/C ∫i dt + VO IL = 1/L ∫v dt + IO VL = L di/dt V = I R Ohm’s Law
Docsity logo



Copyright © 2024 Ladybird Srl - Via Leonardo da Vinci 16, 10126, Torino, Italy - VAT 10816460017 - All rights reserved