227Υ/Ỉ 2 LY47123 24172134J2x²x²xyΕΙΝΑΙFine rη ΣΧΥ. Εχειμε τις μειώσειnEXY - EXEYπέχνασταλτy = mxbayamx

Given information: X Y X^2 Y^2 XY 27 30 729 900 810 44 19 1936 361 836 32 24 1024 576 768…

Answered: Y 30 ΨΥ Ỉ2 2 47 13 23 24 με χ ΕΙΝΑΙ…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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2. Centered-difference formula for the second derivative with two independent variables r and y a?u (x, y) = и(х+h.у ) — 2и(х,у)+и(х-h-у) и (§ , y ) 12 ax4 h? a²u (x , y) = h² a+u - (1 , η ) 12 əy4 и(x.y+h) — 2u(х .у) +и(х.у-h) where { E (x – h,x + h) and 7 E (y – h, y + h).
ar and ay (1, -1) when defined Calculate ar ar ar ax' ay' ax (1, -1) Әх" ду" дх enter UNDEFINED.) (x, y) = 12,000 - 60x + 10y +15xy
3 Əz Q3.If Z = f(x,y) = 4 e* ln(y), and x = ln (u cosv), y = u siny, use chain rule to find : (x²) dx dy Q4. Evaluate : əz and Əv 2 S ди
x + sin y and if w = f(x, y, z) = du Calculate д 3 т (и, v) %3 In (и + v), у %3D у(и, v) %— е".» and z 3 z(u, v) = =. =
атик -2 s 2xdx 3tgx +1 *-5cos2x+1 * dx 5n, бл, y23), 2. гол 0SrS3 х 12 2.5 0 гамуудаар зааглагдсан дүрсийн талбайг ол. x = 3(t-sint) cos xdx 5+4 cos x C x² dx (2-x²) 3/2 y=3(1-cost) динатад өгөгдсөн шугамуудаар зааглагдсан д фрсийн талб i, r=√2 cos(ф-я/4), (-лі45ф5лі2) 3. 21 x=3(cost+fsint) si
Help me for solve it
z" + y = cos a, y" – z = sin r, z(0) = 1, z (0) = -1, y(0) = 1, y'(0) = 0.
Los(2a) = 2 cos²a - 1 cos(2a)=1-2 sin² a Ys tk+1=nCkx"-kyk. ding powers of x, the general term sion of (x + y)", written in tan(2α) = 2 tan a 1-tan² a y = a sin[b(x-c)] + d y = a cos[b(x-c)] + d D. x-6 C. x-5 9. For the polynomial function f(x)=x³ - bx² + cx-24 where b,cel, all of the following are B. X-4 potential factors except: A. x-3 f(x) is shown where a 0 and c> 0, then a potential equation might be: Vos²a - sin² a
22 Jlğull The continuity equation satisfied by u=x-4y,v=y-4x 1O u= 3x^2-2y^2, v=-6xy .IIO u = 4xy+y², v= 6xy+ 3y.O %3D

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Y 30 ΨΥ Ỉ2 2 47 13 23 24 με χ ΕΙΝΑΙ Fino η Exy. ἐκ ἔγ In ex² - (Ex)^ in [y- (fy) th nexy- έχτι ητχι.(ται y=mx -