By using of dimensions show that energy per unit volume is equal to the pressure
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The question is very simple.
We have to prove that the dimension of energy per unit volume is equal to the dimension of pressure.
Firstly, dimension of energy is : [ML^2T^−2]
dimension of volume : [L^3]
dimension of pressure : [L^-1M T^-2]
Now, energy / volume = [ML^2T^−2] / [L^3] = [L^-1M T^-2] which is equal to the dimension of pressure. Hence proved.
We have to prove that the dimension of energy per unit volume is equal to the dimension of pressure.
Firstly, dimension of energy is : [ML^2T^−2]
dimension of volume : [L^3]
dimension of pressure : [L^-1M T^-2]
Now, energy / volume = [ML^2T^−2] / [L^3] = [L^-1M T^-2] which is equal to the dimension of pressure. Hence proved.
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Answer:
dimensions of energy per unit volume is equal to stress, pressure and Young's module.
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