Passives

Crystal

A precisely cut sliver of quartz that vibrates at one exact frequency. Quartz bends when a voltage is applied and makes a voltage when it bends, so with a small amplifier it rings like a tuning fork and gives a chip an accurate clock.

Think of it as: A tuning fork for electronics.

Pins

Either end
: No polarity. Some crystal cans have a third pin for the case, which goes to ground.

Metal cans printed with the frequency (16.000 = 16 MHz), small cylinders for 32.768 kHz watch crystals, and tiny SMD packages.

What to look for inside

  • The quartz slab flexes back and forth between its two metal electrodes.
  • Each flex makes a small voltage on the electrodes (the trace). The chip amplifies it and feeds it back, which keeps the crystal ringing.
  • Its size sets the frequency so exactly that a cheap watch crystal drifts less than a second a day.

The numbers that matter

SpecTypical
Frequency
32.768 kHz = 2¹⁵ ticks per second, ideal for clocks.
32.768 kHz · 8 MHz · 16 MHz
Tolerance / stability
20 ppm is about 1.7 s per day.
±10 to ±50 ppm
Load capacitance C_L
The two capacitors next to it must match this, or it runs slightly off frequency.
6 pF to 20 pF

Where you’ll use it

  • Clocks for microcontrollers, USB and radios, which need accurate timing.
  • Real-time clocks (32.768 kHz).

Common mistakes

  • Wrong load capacitors. The crystal starts slowly, drifts or doesn’t start at all.
  • Long PCB traces to the crystal. Keep it right next to the chip.

Lessons that use it

A crystal sets the clock that times serial protocols like the one in lesson 4.3.

Go deeper

C1=C2≈2 (CL−Cstray)C_{1} = C_{2} \approx 2\,(C_L - C_{stray})

Choosing the two load capacitors (C_stray ≈ 3 to 5 pF).

Δt=ppm×10−6×86400 s/day\Delta t = \text{ppm} \times 10^{-6} \times 86400\ \text{s/day}

Turning a ppm rating into seconds per day.

Read next

All components · All lessons · Glossary