If p=cos(kx - t), where p is pressure,x is
distance and t is time, then dimension of k is
(1) [ML-1T-1]
(2) [ML-2T-2]
(3) [M-1L3T3]
(4) [ML-2T-4]
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Given : p=cos(kx - t) p is pressure,x is distance and t is time,
To Find : Dimension of k
Solution :
kx - t is linear addition / subtraction
Hence Dimension of kx & t would be Same
k . L = T
=> k = T L⁻¹
no option Matches with the result
Correct Question should be
p = B cos (kx-at)
dimension of Bk will be
cos (kx-at) is unit less
hence unit of pressure and B are Same
Pressure = Force / Area = M L⁻¹T⁻²
Dimension of k = T L⁻¹
dimension of Bk = M L⁻¹T⁻² T L⁻¹
= M L⁻²T⁻¹
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