alpha = 3
beta =2 Can you solve it in a hour please Thank you very much.
alpha = 3 beta =2 Can you solve it in a hour please Thank you very...
Alpha=9 beta=3 yazarsin 2. ( 20p.) Consider the cubic spline for a function f on (0,2) defined by 2x3 + x² +rx +1 if 0 <x<1 S(x) = (x - 1)3 + c(x - 1)2 + d(x - 1) + B if 1<x<2 = {(2-1) where r,c and d are constants. Find f'(0) and f'(2), if it is a clamped cubic spline.
alpha = 3 beta =2 Can you solve it in a hour please Thank you very much. 4. Consider the following system. -1 271 - I2 + 3 271 - 272 - I3 1 - 12 + 2.73 E B -2
alpha = 3 beta =2 Can you solve it in a hour please Thank you very much. 3. (15p.) Approximate the following integral using the two-point Gaussian quadrature rule (x +a)e(2-1)2-Bdx 2 0
beta is 1 2. ( 20p.) Consider the cubic spline for a function f on (0, 2) defined by 223 + ax2 + rx + 1 if 0 < x < 1 S(X) = (.x - 1)3 + c(x - 1)2 + d(x - 1) + B if i < x < 2 S(x) = { where r, c and d are constants. Find f'(0) and f'(2), if it is a clamped cubic spline.
alpha = 3 beta =2 Can you solve it in a hour please Thank you very much. 1. Consider the following initial-value problem. y' = e(1+B)t ln(1 + y2), 0<t<1 y (0) = a +1 a) ( 15p.) Determine the existence and uniqueness of the solution. b) (15p.) Use Euler's method with h = 0.25 to approximate the solution at t=0.5. {
2. Consider the cubic spline for a function f on [0, 2] defined by S(x) = { ={ (z. 2x3 + ax2 + rx +1 if 0 < x <1 (x - 1)3 + c(x - 1)2 + d(x - 1) + ß if 1 < x < 2 where r, c and d are constants. Find f'(0) and f'(2), if it is a clamped cubic spline.
I have very little time please can you solve it urgently. Thank you. 3.) Consider the system with the block diagram below. R(S) C(s) Σ K Ts 10 5+2 a) Closed loop transfer function between output and input M(S) C(s) R find the expression. b) In this system Ky ve Ti define the value ranges of the parameters so that the maximum exceed Ep < 0,2 and settlement time t, 5 2.9 second (%2 for criterion) let me meet your...
Please solve all three. Thank you very much 5. (a) Let a be a constant (we can write “a ER” to mean “a is a real number”). Verify that y(x) = ci cos(ax) + C2 sin(ax) is a solution for y" = -a’y, where C1,C2 ER. (b) Consider the hyperbolic trigonometric functions defined by cosh(x) = et tex 2 ex – e- sinh(x) = * d Show that I cosh(x) = sinh(x) and sinh(x) = cosh(x). (e) Verify that y(x)...
matlab matlab For this problem you will test a few interpolation approaches for the application of generating interpolated data. We'll do this by interpolating data that is sampled from a known mathematical function. The same function can then be used to compute true values at the interpolated points to use in error Consider the following mathematical function (Runge's function): 1+25r2 Write a function mfile that uses this formula to generate a set of data use those points along approaches outlined...
please help me solve all the question. please. thank you. Question 3. Separation of variables. Consider Laplace's Equation in two dimensions:-+-- (a) Write φ(z y) F(x)G(y) and use separation of variables to get ordinary differential equa- tions for F and CG (b) Consider the rectangular region ((r,y) E R:0 conditions on Φ < a, 0 y b with three boundary 0(x, 0) = 0, D(x, b) = 0, (0,y) = 0 Obtain conditions on F and G on those boundaries...