Turpentine oil is flowing through a tube of length I and radius r. The pressure difference between the two ends of the tube is p. The viscosity of oil is given by eta = (p(r^(2) - x^(2)))/(4 vl) where , v is the velocity of oil at distance x from the axis of the tube. the dimensions of eta are

Turpentine oil is flowing through a tube of length I and radius r. The

1.	Turpentine oil is flowing through a tube of length I and radius r. The pressure difference between the two ends of the tube is p. The viscosity of oil is given by eta = (p(r^(2) - x^(2)))/(4 vl) where , v is the velocity of oil at distance x from the axis of the tube. the dimensions of eta are
Answer» `[M^(@) L^(@)T^(@)]` `[MLT^(-1)]` `[ML^(2) T^(-2)]` `[ML^(-1) T^(-1)]` Answer :D

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Turpentine oil is flowing through a tube of length I and radius r. The pressure difference between the two ends of the tube is p. The viscosity of oil is given by eta = (p(r^(2) - x^(2)))/(4 vl) where , v is the velocity of oil at distance x from the axis of the tube. the dimensions of eta are

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