INGENIA

ELC-01

Ohm's law

V = I R for a metallic resistor at fixed temperature.

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CircuitsOhm 1827IEC 60050

Governing equation

V=IR,P=I2RV = I R,\quad P = I^2 R

where

I
Current (A)
R
Resistance (Ω)
V
Voltage (V)
P
Power (W)

Lecture brief

Historical brief

Ohm (1827), Kirchhoff (1845) and Maxwell’s circuit reduction still run every board: RLC transients, transformers, skin effect and three-phase power. The sheets are those network laws, not a SPICE deck. This sheet (ELC-01 — Ohm's law) is the form associated with Ohm 1827 · IEC 60050. Working symbols: II, RR \rightarrow VV, PP. Ohm found that the current through a conductor is proportional to the potential difference, defining resistance as the constant of proportionality.

Purpose

Purpose: compute VV, PP from II, RR in Electrical via V=IR,P=I2RV = I R,\quad P = I^2 R V = I R for a metallic resistor at fixed temperature. Use it when a real electrical question must be answered in SI before a code check.

Live realistic example

In symbols

Live case. Given I=2.000AI = 2.000\,\mathrm{A}, R=10.000ΩR = 10.000\,\mathrm{Ω}, the governing relation V=IR,P=I2RV = I R,\quad P = I^2 R yields V=20.000VV = 20.000\,\mathrm{V}, P=40.000WP = 40.000\,\mathrm{W}. Lumped linear resistor, DC. Move a slider: the numbers are this situation, not a canned story.

Calculator

Inputs

Outputs

  • Voltage V20.000 V
  • Power P40.000 W
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ELC-01 · circuit
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Narration of this film

Lumped linear resistor, DC.

Ohm found that the current through a conductor is proportional to the potential difference, defining resistance as the constant of proportionality.

Reading speed

Watch on YouTube