Sentences with WAVE-NUMBER
Check out our example sentences below to help you understand the context.Sentences
1
"The wave number of this light wave is 2.5."
2
"Higher wave numbers correspond to smaller wavelengths."
3
"The wave number of this sound wave is 0.05."
4
"The wave number is an important property in wave physics."
5
"The wave number is inversely proportional to the wavelength."
6
"The wave number is expressed in units of reciprocal meters."
7
"The wave number can be calculated by dividing the speed of light by the wavelength."
8
"The wave number is used to describe the spatial frequency of a wave."
9
"The wave number can also be called the propagation constant."
10
"The wave number is a fundamental concept in Fourier analysis."
11
"The wave number can be measured using a spectrophotometer."
12
"The wave number spectrum is a plot of wave number versus intensity."
13
"Different materials have different wave number spectra."
14
"The wave number is a crucial parameter in spectroscopy."
15
"The wave number provides information about the energy of a wave."
16
"The wave number is related to the angular frequency of a wave."
17
"The wave number can be used to calculate the refractive index of a material."
18
"The wave number is often denoted by the symbol k."
19
"The wave number of an X-ray wave is much larger than that of a radio wave."
20
"The wave number is a dimensionless quantity."
1
"The wave number of this electromagnetic wave is 5."
2
"Higher wave numbers correspond to shorter wavelengths."
3
"The wave number is a fundamental concept in the study of waves."
4
"The wave number of a sound wave determines its pitch."
5
"Scientists use wave numbers to analyze the spectra of different elements."
6
"The wave number can be calculated by dividing the speed of light by the wavelength."
7
"The wave number is usually given in reciprocal meters."
8
"Different materials have different wave numbers for the same wavelength."
9
"Interferometry relies on precise measurements of wave numbers."
10
"The relationship between the wave number and energy of a particle is described by the de Broglie wavelength."