Using the method of dimensions, derive an expression for rate of flow (v) of a liquid through a pipe of radius r under a pressure gradient (p/l). Given that ‘v' also depends on coefficient of viscosity (η) of the liquid.
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Answer:
L^3 T^-1
Explanation:
= p r^4 / neta
= (M L^-1 T^-2) L^-4 / (M L^-1 T^-2) ( L)
= L^3 T^-1
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