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555 Timer Calculator

Enter R1, R2 and the timing capacitor to get the frequency, period, high and low times and duty cycle of a 555 astable oscillator, or a resistor and capacitor for the monostable pulse width. You can also design backwards from a target frequency to standard resistor values.

Astable mode: the 555 runs as a free oscillator. R1 sits between VCC and pin 7, R2 between pin 7 and pins 6/2, and C from pins 6/2 to ground.

Frequency–
Period T–
High time tH–
Low time tL–
Duty cycle–
Charge / discharge RC–
Total R1 + 2·R2–

    Waveform

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    How to use the 555 Timer Calculator

    1. Choose the mode: Astable for a continuous square wave, Monostable for a single timed pulse, or Design to start from a frequency.
    2. Enter the resistors and capacitor and pick the unit for each (kΩ and µF are the defaults).
    3. Press Calculate, or just type: the frequency, period, high and low times and duty cycle update instantly.
    4. Check the waveform to see the capacitor charging between ⅓ and ⅔ of the supply and the output pulses.
    5. In Design mode, enter a frequency, duty cycle and capacitor to get R1 and R2, then press Use in astable tab to load the nearest standard values.

    555 timer formulas

    QuantityAstableAstable with diode across R2
    High time tH0.693 × (R1 + R2) × C0.693 × R1 × C
    Low time tL0.693 × R2 × C0.693 × R2 × C
    Period T0.693 × (R1 + 2·R2) × C0.693 × (R1 + R2) × C
    Frequency f1.44 / ((R1 + 2·R2) × C)1.44 / ((R1 + R2) × C)
    Duty cycle(R1 + R2) / (R1 + 2·R2)R1 / (R1 + R2)

    In monostable mode the output pulse lasts t = 1.1 × R × C. The constants come from the capacitor charging curve: 0.693 = ln 2 (from ⅓ to ⅔ of the supply) and 1.0986 = ln 3 (from 0 to ⅔).

    Worked example: LED flasher

    With R1 = 1 kΩ, R2 = 10 kΩ and C = 10 µF:

    1. R1 + 2·R2 = 1,000 + 20,000 = 21,000 Ω.
    2. Period T = 0.693 × 21,000 × 0.00001 = 0.1456 s, so f = 1 / 0.1456 ≈ 6.87 Hz.
    3. High time = 0.693 × 11,000 × 0.00001 = 0.0762 s; low time = 0.693 × 10,000 × 0.00001 = 0.0693 s.
    4. Duty cycle = 11,000 / 21,000 = 52.4%.

    Typical component values

    TargetR1R2CApproximate result
    1 Hz blink10 kΩ68 kΩ10 µF0.99 Hz, 53% duty
    Audio tone 1 kHz1 kΩ6.8 kΩ100 nF0.99 kHz, 53% duty
    38 kHz IR carrier1 kΩ18 kΩ1 nF39 kHz, 51% duty
    10-second one-shotR = 910 kΩ (monostable)10 µF10.0 s pulse

    The E24 series values in each decade are 1.0, 1.1, 1.2, 1.3, 1.5, 1.6, 1.8, 2.0, 2.2, 2.4, 2.7, 3.0, 3.3, 3.6, 3.9, 4.3, 4.7, 5.1, 5.6, 6.2, 6.8, 7.5, 8.2 and 9.1. E12 uses every other one.

    Frequently asked questions

    What is the formula for 555 astable frequency?

    f = 1.44 / ((R1 + 2·R2) × C). The 1.44 comes from 1/ln 2. For R1 = 1 kΩ, R2 = 10 kΩ and C = 10 µF, f = 1.44 / (21,000 × 0.00001) ≈ 6.87 Hz.

    How do I calculate the duty cycle of a 555 timer?

    Duty cycle = (R1 + R2) / (R1 + 2·R2) × 100%. The high time is 0.693 × (R1 + R2) × C and the low time is 0.693 × R2 × C, so the output is always high for slightly more than half the period.

    How can I get a duty cycle below 50% with a 555?

    Put a diode (such as a 1N4148) across R2, with its anode on pin 7. The capacitor then charges through R1 only, so the high time becomes 0.693 × R1 × C and the duty cycle is R1 / (R1 + R2). Tick the diode option in the calculator.

    What is the monostable pulse width formula?

    t = 1.1 × R × C. The capacitor charges from 0 to ⅔ of the supply, which takes ln 3 ≈ 1.0986 time constants. 100 kΩ and 10 µF give a pulse of 1.1 seconds.

    Why should R1 be at least 1 kΩ?

    When the 555 discharges the capacitor, pin 7 is shorted to ground and current flows from the supply through R1. A very small R1 lets too much current flow through the discharge transistor and wastes power.

    What is the maximum frequency of a 555 timer?

    A standard bipolar NE555 is reliable up to roughly 100 to 500 kHz. CMOS versions like the TLC555 or LMC555 can run into the low megahertz range.

    Does the supply voltage change the 555 frequency?

    Ideally no. The thresholds are fixed fractions (⅓ and ⅔) of the supply, so the timing depends only on the resistors and capacitor. In practice component tolerances, especially of electrolytic capacitors, matter far more.

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