Enter voltage, power, or current into the calculator below to find the missing value in milliamps (mA). This tool supports both the power method (P = IV) and can solve for any of the three variables. Scroll down for Ohm’s Law resistance-based tables and reference data for common components.

Volts to mA Calculator

Enter any 2 values to calculate the missing variable

Watts ↔ mA at 5 V DC
Watts to mAmA to Watts
0.1 W = 20 mA10 mA = 0.05 W
0.25 W = 50 mA30 mA = 0.15 W
0.5 W = 100 mA75 mA = 0.375 W
1 W = 200 mA150 mA = 0.75 W
2 W = 400 mA250 mA = 1.25 W
2.5 W = 500 mA350 mA = 1.75 W
3 W = 600 mA700 mA = 3.5 W
5 W = 1000 mA1200 mA = 6 W
7.5 W = 1500 mA1800 mA = 9 W
10 W = 2000 mA2200 mA = 11 W
12 W = 2400 mA2600 mA = 13 W
15 W = 3000 mA5000 mA = 25 W
mA = (W / V) x 1000 | W = (V x mA) / 1000
Watts ↔ mA at 12 V DC
Watts to mAmA to Watts
1 W = 83.3 mA50 mA = 0.6 W
3 W = 250 mA150 mA = 1.8 W
5 W = 416.7 mA300 mA = 3.6 W
10 W = 833.3 mA500 mA = 6 W
15 W = 1250 mA800 mA = 9.6 W
18 W = 1500 mA1000 mA = 12 W
25 W = 2083.3 mA2000 mA = 24 W
35 W = 2916.7 mA2500 mA = 30 W
50 W = 4166.7 mA4000 mA = 48 W
60 W = 5000 mA6000 mA = 72 W
75 W = 6250 mA7500 mA = 90 W
100 W = 8333.3 mA10000 mA = 120 W
mA = (W / V) x 1000 | W = (V x mA) / 1000
Watts ↔ mA at 24 V DC
Watts to mAmA to Watts
0.5 W = 20.8 mA10 mA = 0.24 W
1 W = 41.7 mA50 mA = 1.2 W
2 W = 83.3 mA100 mA = 2.4 W
5 W = 208.3 mA250 mA = 6 W
10 W = 416.7 mA500 mA = 12 W
24 W = 1000 mA1000 mA = 24 W
48 W = 2000 mA2000 mA = 48 W
72 W = 3000 mA3000 mA = 72 W
120 W = 5000 mA5000 mA = 120 W
mA = (W / V) x 1000 | W = (V x mA) / 1000
Volts to mA via Ohm’s Law (mA = V / R x 1000)
Voltage100 Ω220 Ω470 Ω1 kΩ10 kΩ
3.3 V33 mA15 mA7 mA3.3 mA0.33 mA
5 V50 mA22.7 mA10.6 mA5 mA0.5 mA
9 V90 mA40.9 mA19.1 mA9 mA0.9 mA
12 V120 mA54.5 mA25.5 mA12 mA1.2 mA
24 V240 mA109.1 mA51.1 mA24 mA2.4 mA
48 V480 mA218.2 mA102.1 mA48 mA4.8 mA
120 V1200 mA545.5 mA255.3 mA120 mA12 mA
Resistance values are standard E24 series resistors.
Typical mA Draw for Common Components
ComponentVoltageCurrent
Standard LED2-3.3 V10-20 mA
High-power LED3-3.6 V350-700 mA
Arduino Uno5 V40-50 mA
ESP32 (TX)3.3 V160-260 mA
4-20 mA loop12-24 V4-20 mA
DC motor (hobby)3-6 V100-300 mA
Servo (SG90)5 V100-550 mA
5V relay coil5 V70-80 mA
USB 2.0 max5 V500 mA
USB 3.0 max5 V900 mA
USB-C PD phone5-20 V1500-3000 mA

Volts to mA Formulas

There are two primary formulas for converting volts to milliamps, depending on whether you know the circuit’s power consumption or its resistance.

Method 1: Using Power (Watts)

mA = (P / V) \times 1000

Where P is power in watts and V is voltage in volts. This method is practical when working with device power ratings, which are commonly printed on power supplies and appliance labels. A 60 W light bulb on a 120 V circuit draws (60 / 120) x 1000 = 500 mA.

Method 2: Using Resistance (Ohm’s Law)

mA = (V / R) \times 1000

Where V is voltage in volts and R is resistance in ohms. This is derived directly from Ohm’s Law (I = V/R) and is the standard approach in circuit design. When resistance is expressed in kilohms, the formula simplifies to mA = V / R(kilohms), eliminating the multiplication step entirely. 5 V across a 1 kilohm resistor yields exactly 5 mA.

Where Volts-to-mA Conversions Are Used

LED Circuit Design

Every LED circuit requires a current-limiting resistor sized using the volts-to-mA conversion. A standard indicator LED has a forward voltage of roughly 2 V and a rated current of 20 mA. To drive it from a 5 V supply, you subtract the forward voltage (5 – 2 = 3 V across the resistor) and apply Ohm’s Law: R = 3 V / 0.020 A = 150 ohms. Choosing the wrong resistor value by even a factor of two can either burn out the LED instantly or leave it too dim to see. High-power LEDs used in automotive and architectural lighting operate at 350 mA to 1 A or more, making precise current calculation critical for thermal management.

4-20 mA Industrial Control Loops

The 4-20 mA current loop is the dominant signaling standard in process control. Sensors for temperature, pressure, level, and flow transmit their readings as a current between 4 mA (representing 0% of scale) and 20 mA (representing 100% of scale). The loop is powered at 12 V to 24 V DC. A key advantage of current signaling over voltage signaling is noise immunity: the current is identical at every point in the loop regardless of wire resistance, so long cable runs in electrically noisy factory environments do not degrade accuracy. The 4 mA lower bound also serves as a fault indicator. If the signal drops below 4 mA, the control system knows the sensor or wiring has failed, which would be impossible to distinguish from a zero reading on a 0-20 mA or 0-10 V scale.

USB Power Delivery and Charging

USB specifications define strict current limits at each voltage level. USB 2.0 ports supply a maximum of 500 mA at 5 V (2.5 W). USB 3.0 raised this to 900 mA. The USB Battery Charging spec allows up to 1,500 mA from a dedicated charging port. USB Power Delivery (USB-PD), common on USB-C connectors, negotiates voltage and current levels dynamically, supporting profiles up to 5 A at 48 V (240 W) as of the USB-PD 3.1 specification. A phone negotiating fast charge at 9 V and 2,000 mA receives 18 W, while a laptop charger operating at 20 V and 3,000 mA delivers 60 W.

Battery Life Estimation

Battery capacity is rated in milliamp-hours (mAh), making mA the natural unit for calculating runtime. A device drawing 50 mA from a 2,000 mAh battery lasts approximately 2,000 / 50 = 40 hours under ideal conditions. In practice, battery voltage drops as it discharges, which changes the current draw of voltage-regulated circuits. Knowing the exact mA draw at the operating voltage is essential for accurate runtime predictions in portable devices, remote sensors, and IoT nodes.

DC vs. AC: How the Conversion Differs

The formulas above apply directly to DC (direct current) circuits, where voltage and current are constant. In AC (alternating current) circuits, voltage and current vary sinusoidally and may be out of phase with each other. For purely resistive AC loads (heaters, incandescent bulbs), the DC formulas work if you use the RMS (root-mean-square) voltage, which is the value reported by standard multimeters. A 120 V RMS household outlet actually has a peak voltage of about 170 V, but the RMS value is what matters for power and current calculations.

For AC loads with significant inductance or capacitance (motors, transformers, fluorescent ballasts), a power factor term is needed: mA = (P / (V x PF)) x 1000, where PF is the power factor ranging from 0 to 1. A motor rated at 100 W on 120 V with a power factor of 0.8 draws (100 / (120 x 0.8)) x 1000 = 1,042 mA, not the 833 mA you would calculate ignoring power factor.

Current Thresholds and the Human Body

Understanding milliamp levels has direct safety implications. The physiological effects of electric current on the human body follow well-documented thresholds. It is the current through the body that causes harm, with voltage determining how much current flows through the body’s resistance.

DC Current Effects on the Human Body (IEC 60479-1)
Current (mA)Effect
0.5-1 mAThreshold of perception (faint tingling)
1-5 mASlight shock, not painful; person can let go
5-15 mAPainful shock; muscular control usually retained
15-80 mAPainful shock; muscles may contract involuntarily
80-200 mAVentricular fibrillation possible; potentially fatal
200+ mASevere burns and cardiac arrest; high fatality rate
AC thresholds are generally lower than DC. Source: IEC 60479-1.

These thresholds explain why GFCI (ground fault circuit interrupter) outlets trip at 5 mA of leakage current. At household voltages, dry skin resistance of 1,000 to 100,000 ohms limits current flow. Wet skin can drop to as low as 300 to 1,000 ohms, which is why the same 120 V outlet that produces a mild tingle on dry hands can deliver a dangerous shock to wet skin: 120 V / 500 ohms = 240 mA, well into the fatal range.