show the solution on paper with all details and draw nudes direction Use Liebmann method (Gauss-Seidel) to solve for the unknown steady-state temperaturesof the heated plate interior and insulated nodes of a heated square plate as shown in thefigure below with the given boundary conditions. Use a relaxation factor of 1.3 and performtwo (2) iterations. At the end of the second iteration, calculate the percentage errors of allthe node temperatures and identify the max. % error. Also, compute the heat fluxes for allthe interior and insulated boundary nodes. The heated plate dimensions are 12 x 12 cm andthe thermal conductivity k' = 0.47 cal/(s.cm.°C). A square grid is used for discretization.Apply central finite difference expressions for the temperature derivatives in the x- and y-directions. Express the computed temperatures and heat fluxes on a square plate domaingraphically (temperatures will be represented by their values written next to the nodes inthe domain and heat flux vectors will be represented by arrows in which the length of thearrow will show the magnitude of the resultant heat flux and the arrow will show theorientation of the heat flux vector). Each student is supposed to solve his own problemaccording to the problem set distribution shown below.87.5°C75°C37.5°C(1, 2)(1, 1)100°C0°C(2, 2)Problem Set(2, 1)12 cm100°C(3, 2)Insulated(3, 1)0°C12 cm

Answered: Image /qna-images/answer/53469f31-7bd2-49b7-a9ea-f8555a29cedf.jpg

2) iterations. At the end of the second iteration, calculate the percentage errors of all de temperatures and identify the max. % error. Also, compute the heat fluxes for all terior and insulated boundary nodes. The heated plate dimensions are 12 x 12 cm and ermal conductivity K = 0.47 cal/(s.cm.°C). A square grid is used for discretization. y central finite difference expressions for the temperature derivatives in the x- and y- ions. Express the computed temperatures and heat fluxes on a square plate domain ically (temperatures will be represented by their values written next to the nodes in omain and heat flux vectors will be represented by arrows in which the length of the will show the magnitude of the resultant heat flux and the arrow will show the ation of the heat flux vector). Each student is supposed to solve his own problem ding to the problem set distribution shown below. 87.5°C 75°C 37.5°C (1, 2) (1, 1) 100°C 0°℃ (2, 2) (2, 1) 100°C (3, 2) Insulated (3, 1) 0°C 12 cm

2) iterations. At the end of the second iteration, calculate the percentage errors of all de temperatures and identify the max. % error. Also, compute the heat fluxes for all terior and insulated boundary nodes. The heated plate dimensions are 12 x 12 cm and ermal conductivity K = 0.47 cal/(s.cm.°C). A square grid is used for discretization. y central finite difference expressions for the temperature derivatives in the x- and y- ions. Express the computed temperatures and heat fluxes on a square plate domain ically (temperatures will be represented by their values written next to the nodes in omain and heat flux vectors will be represented by arrows in which the length of the will show the magnitude of the resultant heat flux and the arrow will show the ation of the heat flux vector). Each student is supposed to solve his own problem ding to the problem set distribution shown below. 87.5°C 75°C 37.5°C (1, 2) (1, 1) 100°C 0°℃ (2, 2) (2, 1) 100°C (3, 2) Insulated (3, 1) 0°C 12 cm

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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