Chapter:
1. An oil of viscosity 9 poise and specific gravity 0.9 is flowing through a horizontal pipe of 60 mm diameter. If pressure drop in 100 m length of pipe is `1800 (kN)/m^2`, determine:
- The rate of flow of oil
- The centre line velocity
- The total frictional drag over 100 m length
- The power required to maintain flow
- The velocity gradient at pipe wall
- The velocity and shear stress at pipe wall
- The velocity and shear stress at 8mm from wall.
2. Oil of absolute viscosity 1.5 poise and density 848.3 kg/m3 flows through a ` 30` cm I.D. pipe. If head loss in `3000` m length of pipe is `20` m, assuming a laminar flow, determine :
- velocity,
- Reynolds number and
- friction factor (Fanning??s).
3. A crude oil of viscosity `0.9` poise and relative density `0.9` is flowing through a horizontal circular pipe of diameter `120` mm and length `12` m. Calculate difference of pressure at two ends of pipe, if `785 N` of oil is collected in a tank in` 25` seconds.
4. A liquid with a specific gravity `2.8` and a viscosity `0.8` poise flows through a smooth pipe of unknown diameter, resulting in a pressure drop of `800 N/m^2` in `2` km length of pipe. What is pipe diameter if mass flow rate is` 2500 (kg)/h`.
5. A fluid of viscosity `8 `poise and specific gravity `1.2` is flowing through a circular pipe of diameter ` 100 `mm. The maximum shear stress at pipe wall is `210 N/m^2`. Find:
- The pressure gradient,
- The average velocity, and
- Reynolds number of flow.
6. A fluid of density `1200 (kg)/m^3` and viscosity `0.5 `poise is flowing at a rate of `5m^3/( min)` in a circular pipe of cross-section of `1 m^2`. Is flow laminar or turbulent? Can you predict maximum velocity of fluid in pipe ?
7. A lubricating oil of viscosity 1 poise and specific gravity 0.9 is pumped through
a 30 mm diameter pipe. If pressure drop per metre length of pipe is `20( kN)/m^2`, determine:
- The mass flow rate in kg/min,
- The shear stress at pipe wall,
- The Reynolds number of flow, and
- The power required per 50 m length of pipe to maintain flow.
8. In a pipe of 300 mm diameter, maximum velocity of flow is found to be 2 m/s. If flow is laminar,find:
- average velocity and radius at which it occurs
- velocity at 50mm from wall of pipe
9. An oil of viscosity `0.15 (Ns)/m^2` and specific gravity 0.9 is flowing through a circular pipe of diameter 30 mm and of length 3 m at `1/10` th of critical velocity for which Reynolds number is 2450. Find:
- The velocity of flow through pipe,
- The head in metres of oil across pipe length required to maintain flow, and
- The power required to overcome viscous resistance to flow of oil.
10. An oil (µ = 20 cP, ρ = 1200 kg/m3) flows through a 2.5 cm I.D. pipe 250 m long.
- What is maximum flow in `m^3/s` that will ensure laminar flow ?
- What would be pressure drop for this flow?
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An oil of viscosity 9 poise and specific gravity 0.9 is flowing through a horizontal pipe of 60 mm diameter. If pressure drop in 100 m length of pipe is `1800 (kN)/m^2`, determine:
- The rate of flow of oil
- The centre line velocity
- The total frictional drag over 100 m length
- The power required to maintain flow
- The velocity gradient at pipe wall
- The velocity and shear stress at pipe wall
- The velocity and shear stress at 8mm from wall.
Oil of absolute viscosity 1.5 poise and density 848.3 kg/m3 flows through a ` 30` cm I.D. pipe. If head loss in `3000` m length of pipe is `20` m, assuming a laminar flow, determine :
- velocity,
- Reynolds number and
- friction factor (Fanning??s).
A crude oil of viscosity `0.9` poise and relative density `0.9` is flowing through a horizontal circular pipe of diameter `120` mm and length `12` m. Calculate difference of pressure at two ends of pipe, if `785 N` of oil is collected in a tank in` 25` seconds.
A liquid with a specific gravity `2.8` and a viscosity `0.8` poise flows through a smooth pipe of unknown diameter, resulting in a pressure drop of `800 N/m^2` in `2` km length of pipe. What is pipe diameter if mass flow rate is` 2500 (kg)/h`.
A fluid of viscosity `8 `poise and specific gravity `1.2` is flowing through a circular pipe of diameter ` 100 `mm. The maximum shear stress at pipe wall is `210 N/m^2`. Find:
- The pressure gradient,
- The average velocity, and
- Reynolds number of flow.
A fluid of density `1200 (kg)/m^3` and viscosity `0.5 `poise is flowing at a rate of `5m^3/( min)` in a circular pipe of cross-section of `1 m^2`. Is flow laminar or turbulent? Can you predict maximum velocity of fluid in pipe ?
A lubricating oil of viscosity 1 poise and specific gravity 0.9 is pumped through
a 30 mm diameter pipe. If pressure drop per metre length of pipe is `20( kN)/m^2`, determine:
- The mass flow rate in kg/min,
- The shear stress at pipe wall,
- The Reynolds number of flow, and
- The power required per 50 m length of pipe to maintain flow.
In a pipe of 300 mm diameter, maximum velocity of flow is found to be 2 m/s. If flow is laminar,find:
- average velocity and radius at which it occurs
- velocity at 50mm from wall of pipe
An oil of viscosity `0.15 (Ns)/m^2` and specific gravity 0.9 is flowing through a circular pipe of diameter 30 mm and of length 3 m at `1/10` th of critical velocity for which Reynolds number is 2450. Find:
- The velocity of flow through pipe,
- The head in metres of oil across pipe length required to maintain flow, and
- The power required to overcome viscous resistance to flow of oil.
An oil (µ = 20 cP, ρ = 1200 kg/m3) flows through a 2.5 cm I.D. pipe 250 m long.
- What is maximum flow in `m^3/s` that will ensure laminar flow ?
- What would be pressure drop for this flow?
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