Consider the harmonic travelling wave What is its period? What is its frequency? v= What is its angular frequency? w What is its wavelength? = What is its angular wave number? k = What is its wave speed? c = m/s Assume the above harmonic wave is a solution of the motion of a string with tension T = 1 Newton. What is the string's density? p = kg/m What is its kinetic energy density? What is its kinetic energy over one wavelength? Ek What is its potential energy density? = What is its potential energy over one wavelength? Ev = IS s y(x, t) = 12 cos(3x - 12πt). m = s /m J/m J/m

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Chapter1: Units, Trigonometry. And Vectors
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Consider the harmonic travelling wave
Let us assume we are using Sl units (kg, m, s).
Consider the harmonic travelling wave
y(x, t) = 12 cos(3x - 12πt).
What is its period?
What is its frequency? v=
What is its angular frequency? w
What is its wavelength? λ =
What is its angular wave number? k =
What is its wave speed? C =
m/s
Assume the above harmonic wave is a solution of the motion of a string with tension T = 1 Newton.
What is the string's density?p=
kg/m
m
s
What is its kinetic energy density?
What is its kinetic energy over one wavelength? Ek
What is its potential energy density?
What is its potential energy over one wavelength? Ey =
/m
J/m
J/m
Transcribed Image Text:Let us assume we are using Sl units (kg, m, s). Consider the harmonic travelling wave y(x, t) = 12 cos(3x - 12πt). What is its period? What is its frequency? v= What is its angular frequency? w What is its wavelength? λ = What is its angular wave number? k = What is its wave speed? C = m/s Assume the above harmonic wave is a solution of the motion of a string with tension T = 1 Newton. What is the string's density?p= kg/m m s What is its kinetic energy density? What is its kinetic energy over one wavelength? Ek What is its potential energy density? What is its potential energy over one wavelength? Ey = /m J/m J/m
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