The following function can be approximated by an infinite series:1· =x°+x¹+ x²+x³+ ...1-xDetermine an approximation for the function at x = 0.6 when 3 terms are included. Give all answers with 2 decimalplaces. (Recommended time: 10 minutes)(a) What is the approximate value for the function? Blank 1(b) What is the absolute value of the true error (| Et |)? Blank 2(c) What is the absolute value of the true relative percent error? Blank 3(d) What is the absolute value of the approximate error (| Ea |)? Assume previous approximation uses 2 terms. Blank 4(e) What is the absolute value of the approximate relative percent error? Blank 5Blank 1Add your answerBlank 2Add your answerBlank 3Add your answerBlank 4Add your answerBlank 5Add your answer

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Answered: The following function can be…

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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In Problem 3 use Euler’s method to obtain a four-decimalapproximation of the indicated value. First use h= 0.1 and then useh =0.05. Find an explicit solution for each initial-value problem andthen construct tables similar to Tables 2.6.3 and 2.6.4. 3) y'=y, y(0)=1; y(0)
In Problem 1 use Euler’s method to obtain a four-decimalapproximation of the indicated value. Carry out the recursion of(3) by hand, first using h= 0.1 and then using h= 0.05 (show all steps) 1) y'=2x-3y+1 y(1)=5; y(1.2)
Please write the answer in a paper and apload it because I cannot see it if you don't wrote it in a paper thank you
What's the mean of the following points? x = [-3 3 4 2 -1 1 4 5] Type your answer...
QUESTION 3 Solve the following differential equation in Matlab using ode45.m. Use time interval of 0.1 second. (Don't use options in ode45 to change teh tolerance.) df (t) +ƒ (t) ×sin(t) =0 dt f(0)=0.8. What is f(t=3.7)? 0.120 0.126 0.491 0.847 0.635 ○ 0.695 QUESTION 4
QUESTION 2 Solve the following differential equation in Matlab using ode45.m. Use time interval of 0.1 second. (Don't use options in ode45 to change teh tolerance.) d²x(t) dt² x(0)-1, +x²=0 dx dt #L- =1. =0 What is dx/dt (t=2.5)? -0.217 -1.32 0.432 0.556 -0.485 ○ 0.120
Using the Method of Undetermined Coefficients, determine the form of a particular solution for the differential equation. (Do not evaluate coefficients.) 3 y" + 64y = 9t³ sin 8t The root(s) of the auxiliary equation associated with the given differential equation is/are (Use a comma to separate answers as needed.) Write the form of a particular solution. Choose the correct answer below. OA. Yp(t)=t(A3t³ + A₂t² + A₁t+ A₁) e¹ cos 8t + t ¹ cos 8t+t(B3t³ + B₂t² + B₁t+Bo) e' sin 8t O B. Yp(t) = (A3t¹ + A₂t³ +A₁t² + A₁t) e' cos 8t + (B3tª + B₂t³ + B₁t² + Bo) e' sin 8t OC. Yp(t)=t[(A3t³ +A₂t² +A₁t+A₁) cos &t+t(B3t³ + B₂t² + B₁t+ B₁) sin 8t OD. Yp(t) = (A3t³ + A₂t² +A₁t+A₁) cos &t+ (B3t³ + B₂t² + B₁t+Bo) sin 8t
CFD help Figure 3: Advection equation, solution for three different timesteps. Q1) Provide an explanation what conditions and numerical setup could explain the curves. Identify which of the three curves is the first, second and third timestep.
Q1
For T = 1.4 sec, write the element of the discrete sequence corresponding to the function f(t) = 5t with k = 3. Provide your answer in seconds to the nearest first decimal place.
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