i need help with all parts. i will rate.
thank you very much.
i need help with all parts. i will rate. thank you very much. Suppose u=f x+y...
i need help with all parts. i will rate. thank you very much. f(x,y) = xy on the line 4x+9y=36 using Lagrange Multipliers, the value of is 2 O 2 3 O2 If the position vector is r(t) = (cost, sin t, t) the velocity and acceleration are orthogonal only at time O t=0 O t=1 O t=T never The vector < 10, 12,4> is normal to the surface x2+y3+24 =18 at which point? O (0,0,0) O (4,1,1) O (2,3,-4)...
i need help with all parts. i will rate. thank you very much. V= i + 3y + 2k The angle this vector makes with the xy-plane is approximately 16.6° 19.7° 66.2° o 73.4° Which of the following vector fields in the plane is conservative? O F(x,y) = (2xy)i + (3y2); F(x,y) = (- x2y)i + (2xy?) O F(x,y) = (3xy?)i + (6xy)j F(x,y) = (5x2y3)i + (10xy?) The curve defined by r(t) = (t, 4t, 8t) from t=0 to...
Suppose the position vector is given by F(t) = (t, t?, +3) Then at time t = 1, the tangential acceleration is 3 16 00 o 22 0 11/14 7 11/14
i need help with all parts. i will rate. thank you very much. The maximum value of the function f(x,y) = xy on the line 4x+9y=36 is 8 9 O 10 O 18 Suppose u = (-5,3) and v=(8,1) Find || +v|| O-37 O 5 07 17 Consider the rectangular planar lamina R = {(x,y): 0<x<3,05y<2} with density p(x,y) = x² + y² has a mass of 0 24 O 25 O 26 O 27
DESPERATELY NEED HELP ON PART B PLEASE. Need all steps explained. Thank you so much 120 pts Suppose an object has position function r(t) = (Rc8( ))i + (Rsin(e) lj for some constant R. (a) Determine the velocity v(t) and the acceleration a(t) as functions of time t. v(t) = a(t) (b) Find the tangential acceleration ar(t) and the normal acceleration an(t).
i need help with all parts. i will rate. thank you very much. (x - 5)2 + (y+9)2 + (z+4)2 = 81 is a sphere that is tangent to the O xy - plane Oxz - plane yz - plane O none of the above f(x,y) = (x-3)2+(y+4) has a relative minimum at which point? O (0,0) O (3,-4) O(-4,3) O (1,5) The triangle with vertices P(0,0,0), Q (2,-1,2), and R (-1,0,1) has area o 6/2 O 3/2 3/2 2...
I need help with B, C, D. These are Calc 3 problems 32. Suppose a particle of mass m has position given by r(0) =< 1,0,0 >, and velocity given by v(0)0,1,-1 > at time t = 0. Also, assume that for every time t 20 the particle experiences only the force given by the vector function F(t) = m < -cos(t), 0, sin(t) >. Disregard units in this problem a) Use Newton's Second Law, F(t) = ma(t) (where a(t)...
i need help with all parts. i will rate. thank you very much. Let C be the closed curve consisting of two pieces. One piece is the upper-half circle of radius 3, centered at the origin, oriented counter-clockwise. The other piece is the horizontal line segment from (-3,0) to (3,0). Evaluate the line integral $ (x2 + y2)dx + (6xy—y?)dy = с (-3,0) (3,0) O 36 O 72 O 31 91/2 The level set of f(x,y) = 12 is a...
6. Suppose that, instead of boundary conditions Eqs. (2) and (3), we have u(x, o, t) -f^(r), u(r, b, t)() 0<x<a, 0<t (2') u(0,y, t)-gi(v), u(a,y,t)-89(v) 0 <y<b, o<t (3) Show that the steady-state solution involves the potential equation, and indicate how to solve it. 6. Suppose that, instead of boundary conditions Eqs. (2) and (3), we have u(x, o, t) -f^(r), u(r, b, t)() 0
I really need help with Part B of this question Problem 2: a) If F(a) is the Fourier transform (FT) of a function qx), show that the inverse FT of ewb F(a) is q -b), with b a constant. This is the shift theorem for Fourier transforms. Hint: Y ou will need the orthogonality relation: where y-y) is the Dirac delta function] [ Joeo(y-y')dus2πδ(y-y'), b) Solve the diffusion equation with convection: vetneuzkat.aax au(x,t) аги, ди with-c < 鱸8: and ux,0)-far)....