1 Basic Modes Of Heat Transfer 2 Steady Heat Conduction 3 Transient Heat Conduction 4 Numerical Analysis Of Heat Conduction 5 Analysis Of Convection Heat Transfer 6 Forced Convection Over Exterior Surfaces 7 Forced Convection Inside Tubes And Ducts 8 Natural Convection 9 Heat Transfer With Phase Change 10 Heat Exchangers 11 Heat Transfer By Radiation Chapter5: Analysis Of Convection Heat Transfer
5.1 Introduction 5.2 Convection Heat Transfer 5.3 Boundary Layer Fundamentals 5.4 Conservation Equations Of Mass, Momentum, And Energy For Laminar Flow Over A Flat Plate 5.5 Dimensionless Boundary Layer Equations And Similarity Parameters 5.6 Evaluation Of Convection Heat Transfer Coefficients 5.7 Dimensional Analysis 5.8 Analytic Solution For Laminar Boundary Layer Flow Over A Flat Plate 5.9 Approximate Integral Boundary Layer Analysis 5.10 Turbulent Flow Over A Flat Surface 5.11 Special Boundary Conditions And High-speed Flow 5.12 Summary Chapter Questions Section: Chapter Questions
Problem 5.1P: Evaluate the Reynolds number for flow over a tube from the following data: D=6cm,U=1.0m/s,... Problem 5.2P: 5.2 Evaluate the Prandtl number from the following data: , .
Problem 5.3P: Evaluate the Nusselt number for flow over a sphere for the following conditions: D=0.15m,k=0.2W/mK,... Problem 5.4P: 5.4 Evaluate the Stanton number for flow over a tube from the following data:
, , , , .
Problem 5.5P: Evaluate the dimensionless groups hcD/k,UD/, and cp/k for water, n-butyl alcohol, mercury, hydrogen,... Problem 5.6P: 5.6 A fluid flows at 5 over a wide, flat plate 15 cm long. For each from the following list,... Problem 5.7P: 5.7 The average Reynolds number for air passing in turbulent flow over a 2-m-long, flat plate is .... Problem 5.8P Problem 5.9P: When a sphere falls freely through a homogeneous fluid, it reaches a terminal velocity at which the... Problem 5.10P: 5.10 Experiments have been performed on the temperature distribution in a homogeneous long cylinder... Problem 5.11P Problem 5.12P Problem 5.13P: 5.13 The torque due to the frictional resistance of the oil film between a rotating shaft and its... Problem 5.14P Problem 5.15P Problem 5.16P Problem 5.17P Problem 5.18P: The drag on an airplane wing in flight is known to be a function of the density of air (), the... Problem 5.19P: 5.19 Suppose that the graph below shows measured values of for air in forced convection over a... Problem 5.20P Problem 5.21P Problem 5.22P Problem 5.23P Problem 5.24P: Engine oil at 100C flows over and parallel to a flat surface at a velocity of 3 m/s. Calculate the... Problem 5.25P Problem 5.26P Problem 5.27P Problem 5.28P: For flow over a slightly curved isothermal surface, the temperature distribution inside the boundary... Problem 5.29P: Air at 20C flows at 1 m/s between two parallel flat plates spaced 5 cm apart. Estimate the distance... Problem 5.30P: Air at 1000C flows at an inlet velocity of 2 m/s between two parallel flat plates spaced 1 cm apart.... Problem 5.31P Problem 5.32P Problem 5.33P Problem 5.34P Problem 5.35P Problem 5.36P Problem 5.37P Problem 5.38P Problem 5.39P Problem 5.40P Problem 5.41P Problem 5.42P Problem 5.43P:
5.43 A refrigeration truck is traveling at 130 km/h on a desert highway where the air temperature... Problem 5.44P Problem 5.45P: The air-conditioning system in a Chevrolet van for use in desert climates is to be sized. The system... Problem 5.46P Problem 5.47P Problem 5.48P Problem 5.49P Problem 5.50P Problem 5.51P Problem 5.52P Problem 5.53P Problem 5.54P Problem 5.55P Problem 5.56P: Determine the rate of heat loss from the wall of a building resulting from a 16 km/h wind blowing... Problem 5.57P Problem 5.58P Problem 5.59P Problem 5.60P Problem 5.61P Problem 5.62P Problem 5.63P Problem 5.64P Problem 5.65P Problem 5.66P Problem 5.67P Problem 5.68P Problem 5.69P Problem 5.70P Problem 5.1DP Problem 5.2DP Problem 5.3DP Problem 5.8P
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Please solve for all with a clear explanation ( fluid mechanics )
Transcribed Image Text: 1. A series of experiments was conducted for a ship model of 3-ft length in a water
tank. The relevant variables are the length of the model, L, water density, p, tawing
velocity, V, the viscosity, µ, and the gravitational acceleration, g. The experimental
result was
V (ft/s) 10
20
D (lbf) 0.022 0.079
50
30 40
0.169 0.281 0.45
=
60
0.618
70
0.731
The full-size ship is 150 ft long and designed to cruise at 15 knots and 20 knots in a
freshwater lake (1 knot = 1.68781 ft/s).
a. How many dimensionless groups can be obtained? Why?
b. Use dimensional analysis to prove that the functional relationship of the drag
force D=f(p, V, L, g, µ) can be simplified to Cd=f(Fr, Re), where
D
V
Ca
-, Fr=
PVL
Re=
√gL
μl
PV²12
c.
If the drag coefficient and Fr number are conserved, estimate the drag force
for the full-size ship at the two cruising velocities.
d. If the drag coefficient and Re number are conserved, estimate the drag force
for the full-size ship at the two cruising velocities.
Branch of science that deals with the stationary and moving bodies under the influence of forces.
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can you please do the quadratic interpolaton on paper so I can see how you did it
Can you please show how you got the quadratic interpolation please