Ohm's Law Lab: Current, Voltage, and Resistance

An educational simulation game. A supply ramps up across a resistor while an ammeter and a voltmeter follow and the I–V graph draws itself, a straight line through the origin. Predict a current, a resistance, the voltage for a current, a current from the graph, and an LED's resistor.

Ohm's lawI–V graph

OHM'S LAW LAB

Find the current

Ready
Enable JavaScript to turn up the supply. The instructions and worked example remain readable.
Current IElectrons (−), moving the other wayVoltmeter and ammeterYour prediction
Ohm's lawV = I·R

Time

0.00 s

t

Supply

— V

V_supply

Across the resistor

— V

V = I·R

Current

— A

I = V ÷ R

Predict before you start

Type your prediction to set things up. Start stays off until there is an answer.

Predict currents, resistances, and voltages.

Mission score—

Every answer must be within 2%: each earns 100 points. Getting it right on the first run adds 50. A run counts as soon as it starts.

✓ Right answer① First try

How to play Ohm's Law Lab

  1. Choose a test and read the supply, the resistor, or the meter readings on the card.
  2. Use V = I·R, or I = V ÷ R, or R = V ÷ I; for the LED, take its 2.0 V away first.
  3. Type your prediction and press Start. The supply rises, the meters follow, and the I–V graph draws itself.
  4. Compare the meters and the graph with your orange prediction.

Current, voltage, and resistance

A voltage pushes charge round a circuit and a resistor holds it back. For a fixed resistor at a steady temperature, doubling the voltage doubles the current: the current is proportional to the voltage, and the constant that links them is the resistance, V = I·R. That one rule gives three forms, I = V ÷ R, R = V ÷ I, and V = I·R, so any two of the quantities give the third. Plotted as current against voltage, a resistor gives a straight line through the origin whose slope is 1 ÷ R: a steep line is a small resistance. Not everything obeys Ohm's law. An LED passes almost no current until its voltage reaches about 2 V, and then holds that voltage while the current grows, so it needs a resistor in series to set its current; the resistor gets whatever voltage the LED leaves.

A focused learning model

The resistors are fixed, so their I–V graphs are straight lines through the origin, and the current is steady at once. The supply ramps steadily from 0 to its set voltage over 2 s and holds for 1 s; the meters are ideal and the wires have no resistance. The LED is ideal: no current below 2.0 V, then a constant 2.0 V drop (real LEDs vary). The electron dots move at a speed in step with the current, not at the real drift speed. Answers within 2% are right.

Changing language keeps your test, prediction, attempts, and run.