Ohm’s Law is one of the fundamental principles in electrical engineering and physics. Named after German physicist Georg Simon Ohm, this law describes the relationship between voltage, current, and resistance in electrical circuits. Understanding Ohm’s Law is essential for anyone working with electronics, from students to professional electricians.
The current (I) flowing through a conductor is directly proportional to the voltage (V) applied across it and inversely proportional to its resistance (R). This relationship is expressed as:
I = V / R
Where:
From the basic formula, we can derive two other useful variations:
If you have a circuit with 20V voltage and 10Ω resistance:
I = 20V ÷ 10Ω = 2A
This means 2 amperes of current will flow through the circuit.
To find the voltage when current is 3A and resistance is 5Ω:
V = 3A × 5Ω = 15V
To calculate resistance when voltage is 12V and current is 4A:
R = 12V ÷ 4A = 3Ω
Power consumption in electrical circuits can be calculated using Ohm’s Law principles.
P = V × I
Where:
Using our first example (20V, 2A):
P = 20V × 2A = 40W
This circuit consumes 40 watts of power.
By combining Ohm’s Law with the power formula, we get:
In vehicles, Ohm’s Law applies to:
Ohm’s Law states that the current through a conductor is directly proportional to the voltage across it and inversely proportional to its resistance. The fundamental formula is V = I × R, where V is voltage (volts), I is current (amperes), and R is resistance (ohms). This law applies to most electrical circuits containing only resistive elements.
To calculate voltage, use the formula V = I × R (voltage equals current multiplied by resistance). Simply multiply the current in amperes by the resistance in ohms to get the voltage in volts. For example, if current is 2 amps and resistance is 10 ohms, then voltage = 2 × 10 = 20 volts.
The current formula is I = V/R (current equals voltage divided by resistance). To find current, divide the voltage by the resistance value. This shows that current is directly proportional to voltage and inversely proportional to resistance, meaning higher voltage increases current while higher resistance decreases it.
Resistance is calculated using the formula R = V/I (resistance equals voltage divided by current). Divide the voltage across a component by the current flowing through it to determine its resistance in ohms. This calculation helps identify component values and troubleshoot electrical circuits effectively.
Yes, most Ohm’s Law calculators can calculate electrical power using the formulas P = V × I, P = I²R, or P = V²/R. Power represents the rate of energy consumption or generation in watts. By knowing any two values (voltage, current, resistance, or power), you can calculate all other values in the circuit.
The standard units are volts (V) for voltage, amperes or amps (A) for current, ohms (Ω) for resistance, and watts (W) for power. Always use consistent units in your calculations to avoid errors. Some calculators also accept milliamps (mA), kilovolts (kV), or kilohms (kΩ) with automatic unit conversion for convenience.
Ohm’s Law applies to both AC and DC circuits, but with some limitations. It works perfectly for DC circuits and AC circuits containing only resistive elements. For AC circuits with capacitors or inductors, you need to consider impedance instead of simple resistance, as these components introduce phase shifts between voltage and current.
Most reputable online Ohm’s Law calculators provide highly accurate results, typically calculated to 2-4 decimal places. The accuracy depends on the precision of your input values rather than the calculator itself. These tools use standard mathematical formulas and are reliable for educational, professional, and practical electrical calculations.
You need at least two known values to use Ohm’s Law effectively and calculate the remaining unknowns. With only one value, you cannot determine the other parameters without additional circuit information. Most Ohm’s Law calculators will prompt you to enter exactly two values before performing any calculations.
Ohm’s Law has several limitations: it doesn’t apply to non-linear components like diodes or transistors, components that change resistance with temperature, or circuits with reactive elements (capacitors/inductors) without considering impedance. It’s most accurate for ideal resistive circuits at constant temperature and assumes the component materials obey ohmic behavior.