The rate of heat flow (conduction) between two points on a cylinder heated at one end is given by dQ-A dt dT dx where λ is a constant, A is the cylinder's cross-sectional area, Q is heat flow, I'is temperature, t is time and r is the distance from the heated end. Given that where L is the length of the rod. dT 100(L-x)(20-1) dx 100-xt If the initial condition is Q(0)= 0 and the parameters A is the last digits of your matrix number, L = 24, x=2.5 cm and 2 = 0.4 cal cm/s. For example, student with matrix number DD190010 will have the values of A = 0 and L = 20. Calculate the heat flow for t=0 to 35 s using Heun's method. Use h = 5.

The rate of heat flow (conduction) between two points on a cylinder heated at one end is given by dQ-A dt dT dx where λ is a constant, A is the cylinder's cross-sectional area, Q is heat flow, I'is temperature, t is time and r is the distance from the heated end. Given that where L is the length of the rod. dT 100(L-x)(20-1) dx 100-xt If the initial condition is Q(0)= 0 and the parameters A is the last digits of your matrix number, L = 24, x=2.5 cm and 2 = 0.4 cal cm/s. For example, student with matrix number DD190010 will have the values of A = 0 and L = 20. Calculate the heat flow for t=0 to 35 s using Heun's method. Use h = 5.

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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Question

sub: numerical method

value A= 7

value L= 27

The rate of heat flow (conduction) between two points on a cylinder heated at one end is given
by
dQ=AA
dt
dT
dx
where L is the length of the rod.
dT
dx
where 2 is a constant, A is the cylinder's cross-sectional area, Q is heat flow, T' is temperature,
t is time and r is the distance from the heated end.
Given that
100(L-x)(20-1)
100-xt
If the initial condition is Q(0) = 0 and the parameters A is the last digits of your matrix number,
L=24, x=2.5 cm and 2 = 0.4 cal cm/s. For example, student with matrix number DD190010
will have the values of A = 0 and L = 20.
Calculate the heat flow for t=0 to 35 s using Heun's method. Use h = 5.

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