Q1 13 Points Imagine that the filter of a dishwasher machine, that looks like the boundary...
Imagine that the filter of a dishwasher machine, that looks like the boundary of V = {(x, y, z) € R3 : Vx2 + y2 <2<1}, is immersed by water with a flow given by: F(x, y, z) = (2yz cos(yº) + x3,2xz cos(x?) + y3,0) Q1.1 3 Points Draw a sketch of the filter, and mark any points you think will be relevant. Please select file(s) Select file(s) Q1.2 8 Points Compute the flux through the filter (SS, F....
13 Points .. Imagine that the filter of a dishwasher machine, that looks like the boundary of V = {(x, y, z) € R3 : Vx2 + y2 <z 51}, is immersed by water with a flow given by: F(x, y, z) = (2yz cos(y2) + x3,2x2 cos cos(x2) + 43,0) Q1.1 3 Points Draw a sketch of the filter, and mark any points you think will be relevant. Q1.2 8 Points Compute the flux through the filter (Sſs F....
Imagine that the filter of a dishwasher machine, that looks like the boundary of V = {(x, y, z) e R3 : Vx2 + y2 <z<1}, is immersed by water with a flow given by: F(x, y, z) = (2yz cos(yº) + x3,2xz cos(x²)+y3,0) Compute the flux through the filter (SJ, F. nds). Is there more water entering the filter or leaving it? O Entering O Same Leaving
Imagine that the filter of a dishwasher machine, that looks like the boundary of V = {(x, y, z) e R3 : Vx2 + y2 <z<1}, is immersed by water with a flow given by: F(x, y, z) = (2yz cos(yº) + x3,2xz cos(x²)+y3,0) Draw a sketch of the filter, and mark any points you think will be relevant.
show works please
Q1 Improper Integrals 10 Points Evaluate the following integrals and determine if they converge. If they converge, find the value of the integral. Show all of your work. Q1.1 5 Points et L dx 2 + ex Upload your file showing your work. Please select file(s) Select file(s) Q1.2 5 Points 28 da 3/(x – 8)2 Upload your file showing your work.
(7.5 points) Let C be the oriented closed space curve traced out by the parametrization r(t) = (cost, sint, sin 2t), 0<t<27 and let v be the vector field in space defined by v(x, y, z) = (et - yº, ey + r), e) (a) Show that C lies on the cylinder x2 + y2 = 1 and the surface z = 2cy. (b) This implies that C can be seen as the boundary of the surface S which is...
Q2 13 Points Begin with the paraboloid = 22 + y2, for 0 < < 4, and slice it with the plane y 0. Let S be the surface that remains for y> 0 (excluding the planar surface in xz-plane) oriented downward (i.e. n3 <0). Let C be the Semicircle and the line segment in the plane z = 4 with counterclockwise orientation and F =< 2x + y, 2x + z, 2y + x>. ZA с S 2 =...
All of 10 questions, please.
1. Find and classify all the critical points of the function. f(x,y) - x2(y - 2) - y2 » 2. Evaluate the integral. 3. Determine the volume of the solid that is inside the cylinder x2 + y2- 16 below z-2x2 + 2y2 and above the xy - plane. 4. Determine the surface area of the portion of 2x + 3y + 6z - 9 that is in the 1st octant. » 5. Evaluate JSxz...
Please show all steps, even the steps that seem like common
sense.
0/3 POINTS PREVIOUS ANSWERS SCALCET8 16.7.031. 7/20 Submissions Used Evaluate the surface integral // F.ds for the given vector field F and the oriented surface S. In other words, find the flux of F across S. For closed surfaces, use the positive (outward) orientation. Is F(x, y, z) = x2 i + y2 j + z2k S is the boundary of the solid half-cylinder o SzSV 9-y2,0 SX...
I am programing an Extended Kalman Filter , with noise but not getting correct answer . this is my code # ---------- # Part Two # # Now we'll make the scenario a bit more realistic. Now Traxbot's # sensor measurements are a bit noisy (though its motions are still # completetly noise-free and it still moves in an almost-circle). # You'll have to write a function that takes as input the next # noisy (x, y) sensor measurement and...