a) b) c) Use composite Simpson's rule to estimate [xe'dx with n=4. Subsequently, find the absolute error. Given =3y+2x, where y(0) = 1 and h = 0.2. dx Approximate the solution for the differential equation for one iteration only by using Runge Kutta method of order two. Set up the Gauss-Siedel iterative equations the following linear system: 6x₂-3x₂=2 -x₁ + 3x₂ + x₂ = 1 x₂ + 4x₂ = 3 (Do not solve)

a) b) c) Use composite Simpson's rule to estimate [xe'dx with n=4. Subsequently, find the absolute error. Given =3y+2x, where y(0) = 1 and h = 0.2. dx Approximate the solution for the differential equation for one iteration only by using Runge Kutta method of order two. Set up the Gauss-Siedel iterative equations the following linear system: 6x₂-3x₂=2 -x₁ + 3x₂ + x₂ = 1 x₂ + 4x₂ = 3 (Do not solve)

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

See similar textbooks

Similar questions

I need help with this please.
A www-awu.aleks.com/alekscgi/x/Isl.exe/1o_u-IgNslkr7j Knowledge Check Fill in the missing values to make the equations true. (a) log, 8 - log, 11 = log, || (b) log, + log, 9 = log, 45 (c) log. 9 = 2 log.
Note: Please do NOT use Excel. 1. Start with a random seed sequence and explore the adjacent pairwise exchange to see if there is any improvement in the mean tardiness for the following problem. Job j tj dj 1 10 30 2 15 15 3 12 30 16 45 13 60
You are designing a spherical tank to hold water for a small village. The volume of liquid it can hold can be computed as V = nh?(3R=h) %3D where V = volume [m³], h = depth of water in tank [m], and R = the tank radius [m]. Use Newton Raphson method with 1 iterations to find the relative percentage error in height calculation (e = 100|(hi+1 – hi)/h;) for storing 20 m³ of water with 10 m diameter-tank. Take T = 3.1416 and initial guess for h=R. %3D %3D Choices 61.5737 60.3422 30.7869 92.3606 Submit I Attempts 1 2 |
8.) Helppp
DIna Sami h.w1: solve the following differential equation numerically using Runge-Kutta Method (4th order). Find y (0.5) when y = 2 x + y, y (0) = 1. Take h = 0.5 boiker 00
In your biomechanical testing lab, you perform a series of compression tests to determine the relationship between apparent bone density (p, units of g/cm³) and ultimate stress (ơult, units of MPa). Using the set of experimental measurements below, write an m-file to fit a power relationship of the form O uli = Ap to the data. Use the log transform method to linearize the system and data, followed by linear regression. Plot the data points and the power relationship on a single plot. Be sure to label your axes and provide a legend. Provide a printout of your m-file and a printout of the command window showing your results. Write down the best fit equation and box it. 8.76 5.25 4.26 5.51 3.88 18.45 2.09 13.72 5.42 2.17 Oult (MPa) p (g/cm³) 0.598 | 0.459 0.319 | 0.235 0.141 0.754 0.177 0.553 0.394 0.246
An integer is chosen at random from the first 100 positive integers. Find the probability that the chosen integer is Multiple of 10: (a) 99/100 (b) 0 (c) 10 (d) 1/10
Thermodynamics is extensively used in engineering field. The following polynomial can be used to relate the zero-pressure specific heat of dry air c, kl/(kg K) to temperature (K) c, = 0.99403 + 1.671 x 104T +9.7215 x 10-872-9.5838 x 10-"T³ + 1.9520 x 10-4T Which of the following(s) is/are the correct method to determine the temperature that corresponds to a specific heat of 1.1 kl/(kg K). (Choose all that applyl) O A) Gauss-Seidel Method O B) Lagrange Interpolation O C) Newton-Divided Difference O 0) Bisection Method Newton Method
The velocity, v, of a falling parachutist is given by v= (1-em), 8. -(c/m)t C where g = 9.8067 m/s². Given the mass, m of the parachutist is 70kg, velocity, v = 40 m/s at time t = 10 s, find the drag coefficient, c by using the Bisection method.
Q3: Consider evaluation of different temperatures of solar photovoltaic/thermal system (PVT) as shown in Figure 1(a). The following set of differential equations represent energy balance equations to be solve using matrices and eigenvalues using MATLAB: dTglass = -0.75Tgtass + 0.75TpvT (1) dt - 1.187glass – 22Tpyr + 23Twax (2) dt dTwax 12Tglass + 18TpyT – 19 Twax (3) dt Where, Tgtass , TPVT, and Twax, are temperatures illustrated in Figure 1(b). At time t-0 the initial conditions are Tglass = 35 , Tpyr = 33, and Twax = 31 °C. Cold suppty In frem water Tank Glass PVT Espann Nane-PCMPVT Collector Wax Tubes Sterg Tank Nanofluid Heat Exchanger Contalner Tepe Teek oe Pump for drain
i need the answer quickly