Through a stainless steel wire (k=19W/m°C) of 3mm in diameter and 1m in length passes certain electrical current generating a power of 3960W. The yarn is immersed in a fluid a 110°C and the convection heat transfer coefficient is 4kW/m2°C. calculate the temperature from the center of the wire.

Through a stainless steel wire (k=19W/m°C) of 3mm in diameter and 1m in length passes certain electrical current generating a power of 3960W. The yarn is immersed in a fluid a 110°C and the convection heat transfer coefficient is 4kW/m2°C. calculate the temperature from the center of the wire.

Principles of Heat Transfer (Activate Learning with these NEW titles from Engineering!)

8th Edition

ISBN:9781305387102

Author:Kreith, Frank; Manglik, Raj M.

Publisher:Kreith, Frank; Manglik, Raj M.

Chapter3: Transient Heat Conduction

Section: Chapter Questions

Problem 3.10P: 3.10 A spherical shell satellite (3-m-OD, 1.25-cm-thick stainless steel walls) re-enters the...

See similar textbooks

Similar questions

3.10 A spherical shell satellite (3-m-OD, 1.25-cm-thick stainless steel walls) re-enters the atmosphere from outer space. If its original temperature is 38°C, the effective average temperature of the atmosphere is 1093°C, and the effective heat transfer coefficient is , estimate the temperature of the shell after reentry, assuming the time of reentry is 10 min and the interior of the shell is evacuated.
In a thermal power plant, a horizontal copper pipe of "D" diameter, "L" length and thickness 1.2 cm enters into the boiler that has the thermal conductivity as 0.37 W/mK. The boiler is maintained at 113C and temperature of the water that flows inside the pipe is at 29C. If the energy transfer (Q) is 118779 kJ in 7 hours. Calculate: 4-Length of the pipe, if D = 0.017 L. 5-Pipe Diameter (in mm)
Please include a fbd of the problem
4
The rate at which energy must be dissipated away from single integrated circuits (computer chips) continues to increase as transitors continue to shrink in size and more and more computations are being completed in smaller and smaller volumes. The maximum chip temperature, however, has not changed much over time and remains around Tc = 75 °C. To increase the rate of dissipation of thermal energy away from a new chip, it is proposed to add a 5 x 5 array of copper pin fins to the chip. Each fin will be individually joined to the chip surface such that there is a minimal contact resistance between the fin and the chip. The diameter of the fins is df = 1 mm and the length is Lf = 15 mm. The chip is square, with a side length of W= 15 mm. It is so thin that it can be treated as having a single temperature. A dielectric liquid flows over the outer surface of the chip and around the fins, with a temperature of T»,f= 20 °C and a convection coefficient of hf = 1150 W/m²-K. The chip is joined to…
A very long 25mm diameter copper k=380W/m.K, rod extends from a surface at 120°C. The temperature of the surrounding air is 25°C and the heat transfer coefficient over the rod is 10W/m².K. Calculate the heat loss from the rod and how long the rod should be in order to be considering infinite.
A 45.6 W power is supplied to a asbestos cement board with a thickness of 0.006m. Water of 60°C is circulating to protect the specimen with a diameter of 0.25m. Calculate the thermal conductivity of asbestos cement board
A fluid has a temperature of 100C and thermal film coefficient of 50 W/m^2-K. Solve for the heat transferred per sq m of contact if the surface it is in contact with has a surface temperature of 20C.
Hot water at 160 ⁰C is passing through a pipe, and it is lagged with a plastic covering. The coefficient of thermal conduction of the plastic is 0.2 Wm-1K-1 and the heat transfer coefficient is 16 Wm-2K-1. The ambient temperature surrounding the pipe is 25 ⁰C. Determine the critical radius and hence the maximum heat loss. Calculate the heat loss for varying thicknesses of lagging and plot this against the thickness. From the graph, estimate an optimal thickness of lagging and explain your reasons. You can use Excel for the calculations and plotting.
Heat transfer through composite walls The wall of a refrigerated van is of 1.5 mm steel sheet at the outer surface, 10 mm plywood at the inner surface and 2 cm of glass-wool in between. Calculate the rate of heat flow if the temperatures of the inside and outside surfaces are -15⁰C and 24⁰C. Take k(steel) = 23.2 Wm-1K-1 k(glass-wool) = 0.014 Wm-1K-1 k(plywood) = 0.052 Wm-1K-1.
A 90-amp electric current is flowing through a 6-mm diameter lead wire. The thermal conductivity of the lead is k= 32 W/m K and the electrical resistance per unit length of the wire is R' = 0.0073 /m. The outer surface of the lead wire is exposed to 40°C air with a convection heat transfer coefficient of h=12 W/m².K. Find the temperature at the center of the lead wire.
send me paper solution in proper writing