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7. Let u =< 2,0,3 > and v =< -1,1,0 > (a) Find || 11 (b) Find u-2u.
Question 1 1 pts Let F= (2,0, y) and let S be the oriented surface parameterized by G(u, v) = (u? – v, u, v2) for 0 <u < 12, -1 <u< 4. Calculate | [F. ds. (enter an integer) Question 2 1 pts Calculate (F.ds for the oriented surface F=(y,z,«), plane 6x – 7y+z=1,0 < x <1,0 Sysi, with an upward pointing normal. (enter an integer) Question 3 1 pts Calc F. ds for the oriented surface F =...
(1 point) Let u= (3, 2) and v = (1,5). Then u +v=< 7 U-v=< -30 =< u. V = and || 0 ||
Question 19: Linear Transformations Let S = {(u, v): 0 <u<1,0 <v<1} be the unit square and let RCR be the parallelogram with vertices (0,0), (2, 2), (3,-1), (5,1). a. Find a linear transformation T:R2 + R2 such that T(S) = R and T(1,0) = (2, 2). What is T(0, 1)? T(0,1): 2= y= b. Use the change of variables theorem to fill in the appropriate information: 1(4,)dA= S. ° Sºf(T(u, v)|Jac(T)| dudv JA JO A= c. If f(x, y)...
two parts! thank you! Find u + v. u = (5, - 4) and v= (-3, -5) u u+v=< 0) (Simplify your answers.) Use the paralelogram de to find the magnitude of the resultant force for the two foroes shown in the figure. The magrouse of the room force Round on the
1.[10pt] Compute the convolution X(t)* v(t). x(t) = 2u(t) – 2u(t – 2), s 2-t, 0<t<2 v(t) = { ö otherwise
Question 7 Given vectors u = <2, 1> and v= <3,4> to compute (a) u + v (b) - (c) u-30
3. (3 points) Let the surface S be parametrized by r(u, v) = (bcos u, sin u, v) for (u, v) E D where D = {(u, v) O SUST, SU <3}. Set up the iterated integral, but do not evaluate, the surface area JJsdS (I want the iterated integral for du du, and in that order. Do not even try to evaluate this integral!).
12) Let U ={NEN:n <200} , find the number of elements of U that are divisible by 2, 3, or 7.
Find two unit vectors orthogonal to both 1 = (4, 2, 4) and 7 (0,3, 8). Enter the two vectors in the form <a,b,c>, separated by commas. All the components should be in exact form (i.e. no decimal entries allowed). unit vectors = Submit Question