In the expression above, note that sinh is the hyperbolic sine function and you can compute it with numpy.sinh In practice, this summation is truncated to a finite number of terms in order to perform the calculation; including more terms increases the accuracy of the calculation. Write a function calc_Texact that takes as inputs the x and y coordinates to calculate the temperature and the number of terms nterms to compute in the summation. x and y are scalars (floats) and nterms is an integer. In your code below, the following function will be graded:
In the expression above, note that sinh is the hyperbolic sine function and you can compute it with numpy.sinh In practice, this summation is truncated to a finite number of terms in order to perform the calculation; including more terms increases the accuracy of the calculation. Write a function calc_Texact that takes as inputs the x and y coordinates to calculate the temperature and the number of terms nterms to compute in the summation. x and y are scalars (floats) and nterms is an integer. In your code below, the following function will be graded:
Database System Concepts
7th Edition
ISBN:9780078022159
Author:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Publisher:Abraham Silberschatz Professor, Henry F. Korth, S. Sudarshan
Chapter1: Introduction
Section: Chapter Questions
Problem 1PE
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
Transcribed Image Text:The figure below shows a rectangular domain with prescribed temperature T and heat flux qº conditions on its
edges.
y
(0,1)
T=0
(0,0)
Texact (x, y)
X
4
qP = 0
4
qP = 0
The theoretical temperature distribution in this plate obtained by solving the steady-state heat equation is
sinh(n7æ) cos(nay)
(n7)2 sinh(2n7)
∞
(2,1)
n=1, n odd
T = y
(2,0)
x

Transcribed Image Text:In the expression above, note that sinh is the hyperbolic sine function and you can compute it with numpy.sinh
In practice, this summation is truncated to a finite number of terms in order to perform the calculation;
including more terms increases the accuracy of the calculation.
Write a function calc_Texact that takes as inputs the x and y coordinates to calculate the temperature and the
number of terms nterms to compute in the summation. x and y are scalars (floats) and nterms is an integer.
In your code below, the following function will be graded:
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