60
W
0.06
kW
60
Wh
0.06
kWh
2.4
Ω
1.44
kWh
60
W
0.06
kW
60
Wh
0.06
kWh
2.4
Ω
1.44
kWh
DC (Direct Current) power is the product of voltage and current in a circuit where both quantities maintain constant polarity and direction over time. The fundamental formula P = V × I, often written as P = VI, is the starting point for every power budget calculation in electronics, automotive systems, battery-powered devices, solar installations, and industrial DC drives.
Unlike AC power, DC power requires no consideration of phase angle or power factor — the instantaneous power is always the average power. This makes DC power calculations straightforward and exact. The watt (W), the SI unit of power, represents one joule of energy transferred per second. In practical terms, a 12 V battery supplying 5 A of current delivers 60 W of power, equivalent to running a 60 W incandescent bulb.
Power calculations in DC systems are critical for several reasons. First, every component — wire, connector, switch, transistor, resistor — has a maximum power rating that must not be exceeded without risk of overheating or failure. Second, power determines heat generation: a component dissipating 10 W requires a heatsink capable of maintaining a safe operating temperature. Third, for battery-powered systems, power directly determines runtime: dividing battery capacity (in watt-hours) by load power (in watts) gives hours of operation.
The relationship P = VI is just one of three equivalent power expressions, the others being P = I²R and P = V²/R, both derived by substituting Ohm's Law. When resistance is known rather than voltage or current, these alternative forms are invaluable. For example, calculating power dissipated in a 10 Ω resistor carrying 3 A: P = (3)² × 10 = 90 W — no voltage measurement needed.
In renewable energy systems, DC power calculations determine array sizing for solar panels, inverter capacity, cable sizing, and battery bank requirements. A 48 V system delivering 100 A to an inverter produces 4,800 W (4.8 kW) of DC power. The inverter's efficiency factor then determines how much AC power is available to the load.
For electric vehicles, DC bus voltage (typically 400 V or 800 V) multiplied by motor current gives instantaneous traction power. Peak power demands during acceleration can reach hundreds of kilowatts, while regenerative braking converts kinetic energy back into electrical energy, recharging the battery pack.
This calculator computes power in both watts and kilowatts, derives resistance from Ohm's Law, and calculates energy consumption over one hour — a practical metric for estimating electricity costs and battery requirements. Enter your voltage and current to get a complete power profile of your DC circuit or load.
Power P = V × I in watts. Convert to kilowatts by dividing by 1000. Resistance R = V / I from Ohm's Law. Energy over 1 hour = P × 1 h = P watt-hours. All results update instantly as inputs change.
A higher power value means more energy is consumed per second and more heat is generated. Verify that all components (wire, connectors, switches, semiconductors) are rated for the calculated power and current. For battery systems, divide battery Wh capacity by load watts to estimate runtime in hours.
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A USB-C PD charger at 20 V / 5 A delivers exactly 100 W — the maximum for USB PD 3.0 standard.
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Results
A 300 W solar panel at its maximum power point (Vmp = 36 V) delivers approximately 8.33 A of current.
Power (watts) is the rate of energy transfer — how fast energy is used or produced. Energy (watt-hours or joules) is the total amount transferred over time. Power × time = energy. A 100 W device running for 5 hours consumes 500 Wh of energy.
Convert power to kilowatts (divide W by 1000), multiply by hours of use to get kWh, then multiply by your electricity rate (e.g., $0.12/kWh). Note that DC devices connected to AC mains first pass through an AC-DC converter with its own efficiency losses.
They should be identical for a purely resistive load. Discrepancies arise when the voltage measured includes voltage drops across other components (wires, switches), meaning not all of V appears across the resistor R. Always measure V and I at the same element for consistent results.
DC power P = VI is always positive and constant. AC power involves phase angle — real power P = VI·cos(φ), reactive power Q = VI·sin(φ), and apparent power S = VI. For resistive AC loads, cos(φ) = 1 and the formulas are identical.
Power delivered by a source equals power dissipated by all loads plus losses in wiring and connections. In a pure resistive circuit, all delivered power is dissipated as heat. In motors and actuators, power is converted to mechanical work, with only a fraction lost as heat.
Yes, in regenerative systems. When a motor acts as a generator (regenerative braking) or a battery is being charged, conventional current flows in the opposite direction, making power negative from the load's perspective — meaning it is absorbing power from the source rather than consuming it.
Wire gauge selection is based on current (ampacity), not power directly. Use the NEC ampacity table for your wire type and installation method. As a rule of thumb: 12 AWG handles up to 20 A for chassis wiring. Always derate for bundled cables and elevated ambient temperatures.
Roboculator Team
The Roboculator Team explains calculations, planning tools, and practical formulas in clear language for real-life situations.
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