Q1/ For what value of x do the power series converge:∞Σ(-1)-1n=1x2n-12n-1=xx33 5Q2/ Find the Interval of convergence and Radius of convergence of the series :Σn=1n3n+1(x)"الممسوحة ضوئيا بـ CS CamScanner

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Answered: Q1/ For what value of x do the power…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

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$+2.5$41 543834 2 8 b. A student has written a mathematical model for a rotational mechanical system without gears and some data were missing as shown below: [4s² + 2s +5 -25 as 0 -2s 3s² + 4s +6 -(1+B) 0 -6 3s +6 [0₁(s)] 0₂ (s 03(s)] What are the values of a and B? 2. What is the degree of freedom of the system? Sketch the expected rotational mechanical system and show thetorque, angular displacements and all values of inertias, springs, and dampers on the sketch with 85²2445445+8 their units. (89² +2+5+8) (33+4)
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What is the equation of the circle that has radius of 9 and centre at 3 8)2 O (x+3)°+(y-8)°-9 O (x-3)²+(y+8)² – 81 O (x-3)° +(y18)²-9 O (x+3)² + (y-8)²=81 A Moving to another question will save this response.
Figure 3 shows the numerical solution of the advection equation for a scalar u along x at three consecutive timesteps. 1.0- 0.8- 0.6- 0.4- 0.2 0.0- -0.2- -0.4- -0.6 T T T 3.0 3.5 4.0 4.5 5.0 5.5 6.0 6.5 Figure 3: Advection equation, solution for three different timesteps. a) 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.
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A mechanic changing a tire rolls a wheel along the ground towards the car. The radius of the wheel is 42cm, and the speed of the wheel as it rolls is 2 revolutions per second. Height Above Ground (m) radiu HIDE wheel spet Time The diagram above illustrates the vertical motion of a point on the tire over time. It is possible to model the height of this point using a sinusoidal function of the form h(t)=-a sin[b(t-c)]+d. a) Determine the length of time required for one revolution of the tire. b) State the numerical value for each of the parameters a, b, c & d. And write a function representing the motion of the point in the form h(t)= -a sin[b(t−c)]+d.
The following represents stress measured in the global coordinate system [10 (x1, X2, X3) as o = |20 L30 20 301 40 50 50 60] Find the stress in the rotated coordinate system defined by 2 2 1 %3D 3 cê2 + 0 êg 1 4 37 2 - 3/2 3/2 3- || ||
What would be the Direction Cosine Matrix if there was a rotation about q for 120 degrees. I know that q would be lambda and theta = 120 degrees. But we don't have any measure numbers for lambda, so I can't create a DCM using Principle Rotation Parameters. Would you do it using the Euler Angles method? If so, how?
Express the following in complex exponential form: x[cos(yo)+jsin(yo)] Where x = 8 and y = 166. State the argument in radians.

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Q1/ For what value of x do the power series converge: ∞ Σ(-1)-1 n=1 x2n-1 2n-1 =x x3 3 5 Q2/ Find the Interval of convergence and Radius of convergence of the series : Σ n=1 n 3n+1 (x)" الممسوحة ضوئيا بـ CS CamScanner