the dimensional formula for w in the relation y-a sin wt is?
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Angle is dimension less quantity.So the argument (wt-kx) is a dimension less.So wt & kx are also dimension less separately ,now the dimension of time is [ T ],so dimension of w must be [1/T ] in order to make their product dimension less and with similar argument the dimension of k is [1/L]
actually w is called angular frequency ,means number of full cycle in unit time and k is called propagation vector and it equal to 2π/(wave length)
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actually w is called angular frequency ,means number of full cycle in unit time and k is called propagation vector and it equal to 2π/(wave length)
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bro your question is not completed ... aapne question nahi sahi diyaa tha lekin .. phir bhi soln hai dekh lo aap
Angle is dimension less quantity.So the argument (wt-kx) is a dimension less.So wt & kx are also dimension less separately ,now the dimension of time is [ T ],so dimension of w must be [1/T ] in order to make their product dimension less and with similar argument the dimension of k is [1/L]
actually w is called angular frequency ,means number of full cycle in unit time and k is called propagation vector and it equal to 2π/(wave length)
Angle is dimension less quantity.So the argument (wt-kx) is a dimension less.So wt & kx are also dimension less separately ,now the dimension of time is [ T ],so dimension of w must be [1/T ] in order to make their product dimension less and with similar argument the dimension of k is [1/L]
actually w is called angular frequency ,means number of full cycle in unit time and k is called propagation vector and it equal to 2π/(wave length)
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