1,890 Hz Wavelength

How Long Is a 1890 Hz Wavelength?

A 1890 Hz sound wave has a wavelength of 0.18 meters, 18.16 cm, 0.6 feet (0 feet and 7.15 inches) or 7.15 inches when traveling in air at 20°C (68°F).

The formula for the wavelenght is λ = c/f where:

  • c is the celerity (speed) of sound = 343.21 m/s or 1126.03 ft/s in air at 20°C (68°F).
  • f is the frequency = 1890 Hz
which gives a wavelength λ of 0.18 meters, or 0.6 feet.

1890 Hz Wavelength Depending on Temperature

The speed of sound in air depends on temperature. Here is how the wavelenght of a 1890 Hz sound wave will vary according to temperature:

Temp (°C) Temp (°F) 1890 Hz wavelength (cm)1890 Hz wavelength (in)
-40-4016.19486.3759
-35-3116.36766.4439
-30-2216.53856.5112
-25-1316.70776.5778
-20-416.87526.6438
-15517.04106.7091
-101417.20526.7737
-52317.36796.8378
03217.52916.9012
54117.68886.9641
105017.84717.0264
155918.00407.0882
206818.15957.1494
257718.31377.2101
308618.46667.2703
359518.61837.3300
4010418.76877.3893

1890 Hz Half Wavelength and Standing Waves

The half wavelength of a 1890 Hz sound wave is 0.09 meters, 9.08 cm, 0.3 feet (0 feet and 3.57 inches) or 3.57 inches when travelling in air at 20°C (68°F).

Modes (or standing waves) will occur at 1890 Hz in rooms where two opposing walls (axial mode), edges (tangential mode) or corners (oblique mode) are spaced by a distance d = nλ/2 where:

  • n is a natural (positive integer greater than or equal to 1)
  • λ is the 1890 Hz wavelength = 0.18 meters, or 0.6 feet in air at 20°C (68°F).

1890 Hz Standing Waves Distances

n Distance (m) Distance (ft)
10.090.30
20.180.60
30.270.89
40.361.19
50.451.49

We typically don't treat rooms for standing waves above 300 Hz.

Given the relatively small 1890 Hz half wavelength, you can treat your room by using thick acoustic foam. This will absorb frequencies as low as 250 Hz, and all the way up to 20,000 Hz.

How To Convert 1890 Hz To ms

A Hz (Hertz) is a cycle (or period) per second.

Because a 1890 Hz wave will ocillate 1890 times per second, we can find the time of a single cycle (or period) with the formula p = 1/f where:

  • f is the frequency of the wave = 1890 Hz

The result will be expressed in seconds, so let's multiply by 1000 to get miliseconds:

1 / 1890 Hz * 1000 = 0.53 ms.