Lk.19. 2. We have a plate of 12 x 15 cm and the temperatures on the edges are held as shown in the sketchbelow. Take Ax = Ay = 3 cm and use the S.O.R. method (successive overrelaxation method) to findthe temperatures at all the grid points. First calculate the optimal value of and then use this value inthe algorithm. Start with all grid values equal to the arithmetic average of the given boundary values.100120150150120100907070(Not to scale!)505030000003. Solve the problem in question 2 by using the A.D.I method (alternating-direction-implicit method)without overrelaxation.

Answered: Image /qna-images/answer/12f6577c-88f7-48e8-8c0c-9e4f03105563.jpg

Answered: 2. We have a plate of 12 x 15 cm and…

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter7: Analytic Trigonometry

Section7.6: The Inverse Trigonometric Functions

Problem 91E

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use the map in Figure 11.2. a Find the grid section of Taylor Hall. b. What is located in section 3B?
1. Refer to the hexagon pattern below. Assume that each edge of the hexagon measures 1 cm. Assume that one hexagon is added to one shape to get the next shape. Let H(n) be the function describing the perimeter as a function of the shape number. Shape 1: Shape 2: Shape 3: (a) Draw the next two shapes in the pattern. (b) Make a table with columns for n and H(n) for n = in your table. 1,2, 3, 4, and 5 and make a graph of the values (c) Write an equation for H(n).
1. Refer to the hexagon pattern below. Assume that each edge of the hexagon measures 1 cm. Assume that one hexagon is added to one shape to get the next shape. Let H(n) be the function describing the perimeter as a function of the shape number. Shape 1: Shape 2: Shape 3: (a) Draw the next two shapes in the pattern. (b) Make a table with columns for n and H(n) for n = in your table. (c) Write an equation for H(n). 1, 2, 3, 4, and 5 and make a graph of the values (d) Find H(15). (e) Solve H(n) = 38 and interpret this value.
M4Ta 1. A rectangle is fenced off for a robot competition. The dimensions of the competition area are 35 feet by 25 feet. To help track the robots, the southwest vertex of the rectangle is assigned coordinates (0, 0) and the northeast vertex is assigned coordinates (35, 25). The robot that traveled the farthest distance began at (3, 18) and moved in a linear path to (31, 6). What was the approximate distance traveled by the robot? Give your answer to the nearest whole number. Your answer 1 point 2. A rectangle is fenced off for a robot competition. The dimensions of the competition area are 35 feet by 25 feet. To help track the robots, the
17. Each side of a square is 5 cm long. One vertex of the square is (2, 3) on a square coordinate grid marked in centimeter units. Which of the following points on the grid could be another vertex of the square? F. (7,3) G. (6,1) Н. (3,1) J. (1,-1) К. (-5,3)
Two cities A and B are 8 km and 12 km, respectively, north of a river which runs due east. City B being 15 km east of A. a pumping station is to be constructed (along the river) to supply water for the two cities. Where should the station be located so that the amount of pipe is a minimum?
BIB1004 Rajah 1 menunjukkan sebuah model bangunan dengan keratan rentas seragam ÉFGHI. 3x cm dan EJ = 2cm. 5. Diberi EF = IH = (40 – 7x) cm, FG = 4x cm, GH = Figure 1 shows a building model with a uniform cross-section EFGHI. Given EF = IH = (40 – 7x) cm, FG = 4x cm, GH = 3x cm and EJ = 2cm. %3D M K H Rajah 1 Figure 1 5a. Tunjukkan isipadu model bangunan tersebut, V = 400x – 58x? cm³. Show that the volume of the building model, V = 400x - 58x2 cm3. 5b. Kirakan nilai maksimurn isipadu, V model bangunan tersebut dan nilai x yang V maksimum. Calculate the maximum building model volume, v and the value of x that makes Vmaximum
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