(This is the problem that you will need to spend some time on-it looks similar to...
the hand written must be clear.
Thank you
Problem X2-6, Heat Transfer, Spring 2018 Heat is being generated uniformly throughout a sphere at volumetric rate i. The radius of the sphere is R and the sphere is made of a material having thermal conductivity k . The temperature at the surface of the sphere is Assume one- dimensional steady conduction in the radial direction and do the following: a) Use the equation (2.14 b) for in spherical coordinates and the...
Two large parallel plates with surface conditions approximating those of a blackbody are maintained at 800°C and 100°C, respectively. Determine the rate of heal transfer by radiation between the plates in Wim and the radiative heat transfer coefficient in W/m K ) 12 Write down the one-dimensional sent heal conduction equation for a plane wall with constant thermal conductivity and heat generation in its simplest form, and indicate what each variable represents 13 Write down the one-dimensional transient heat conduction...
PLEASE DO NOT REPOST THE ANSWER THAT ANOTHER TUTOR
POSTED. THAT ANSWER IS WRONG. PLEASE I NEED HELP, THANK
YOU
Transient Conduction 1. (10 pts) The corner of a rectangular object experiences convection on its left and top sides, as shown below. Initially, the object experiences no heat generation and has a steady uniform temperature of Ti. Suddenly, at t 0, a chemical reaction takes place throughout the volume of the material, which causes heat generation (q"). Using the energy...
Need help with part B (the sketching!) thanks
Problem 3: A thin flat plate of length L-120 mm, thickness t=4 mm, width W=30 mm, and thermal conductivity k=20 W/m-K is thermally joined to heat sinks at different temperatures, where T(x = 0) = To-100 C and T(x = L) = T,-35°C. The top surface of the plate is subjected to uniform heat flux q"-20 kW/m2, and the bottom surface of the plate is subjected to uniform convection with a convection...
Consider the 1D plan composite wall shown in the figure made of
three regions.Only in region B, there is a uniform thermal energy
generation qB. The left side of wall A is insulated, and the right
side of wall B is exposed to convection. There is thermal
resistance between region B and region C. The numerical values are
given below.
Problem 1. Consider the 1D plan composite wall shown in the figure made of three regions. Only in region B,...
1. (10) A door is receiving a constant heat flux of 10 kW/m2 from a fire in a room. The other side of the door is cooled by convection to air with T 25 C with a heat trans fer coefficient of 30 W/m2-C. The door is made of oak and is 4 cm thick. Use the 1-D heat equation to find the temperature distribution in the door. (Hint: you need to integrate the Heat Equation and then apply the...
You will need to use program like Matlab.
The upper and lower sides of the rectangular aluminum block(L-10mm, D-3mm) are insulated as shown below. The left and right sides have temperature boundary conditions and convective boundary conditions, respectively. Surface temperature T 100 C, Outside te Heat transfer coefficent h 120W/(m2k) mperatureT -20 C Alumium thermal conductivity K-220 W ( Specific heat C-896J/ (kg K) k), density p 2707kg/m3, Assuming the aluminum block is a two-dimensional shape, calculate the temperature on...
list the assumptions (if appropriate), provide a sketch
(if appropriate)
A thin flat plate of length L-120 mm, thickness t=4 mm, width W=30 mm, and thermal conductivity k-20 W/m-K is thermally joined to heat sinks at different temperatures, where T(x 0) = To-100°C and T(x = L) Ti-35°C. The top surface of the plate is subjected to uniform heat flux q"-20 kW/m2, and the bottom surface of the plate is subjected to uniform convection with a convection coefficient of h-50...
1. In class, we examined in detail case "C" of table 3.4 on page 150 of your text. Prove the expressions provided in the table for cases A, B, and D. Specifically, start from the general equation 3.67, and apply at x-L the boundary condition on the second column of Table 3.4 for each of the cases. Then, solve the differential equation and acquire the information on the third and the fourth column. Hint In some cases, you will need...
Problem 2(30 points) Consider the steady-state temperature distribution in a square plate with dimensions 2 m x 2 m. There is a heat generation of ġ(x.y)=6x [W/my], and the thermal conductivity of k=1[W/(m-°C)]. The temperature on the top boundary is given by a piecewise function, f(x), which is defined below. x(4- x²)+10 0<x<1 | x(4- x?) + 20, 1<x<2 The bottom boundary is insulated. The temperatures on left-handed and right-handed boundary are maintained at constants 10[°C] and 20 [°C] as...