
Question 7 Given vectors u = <2, 1> and v= <3,4> to compute (a) u +...
u =<4, -5 > v=<3, 2 > | 2u – vl = ? Whole number. <7, -1, 5 >.< 2, 3, 1>=? whole number
(1) Let 7 =< 2,1,-2 > and 7 =< 1,2,3 >. Find two vectors and such that ✓ = 7+7, where is parallel to 7 and is orthogonal to 7.
Using Wolfram Mathematica to solve the problem
(1) Given the two vectors u = <6, -2, 1> and v = <1, 8, -4> Find u x v, and find u V a) b) Find angle between vectors u and v. c) Graph both u and V on the same system. d) Now, graph vectors u, V and on the same set of axes and give u x V a different color than vectors u and V. Rotate graph from part...
Question 2 Find the area of the parallelogram formed by the vectors: U<-44-2> and v<6,7,-2> Round your answer to 2 decimal places and do not type the unit. Question 3 x = - +1 Find the intersection point of the line ( y = 4t - 3 and the plane 4x + y = Z + 2 = 0. z=t-1 The value of t that corresponds to the intersection point is: ti The intersection point is Al
Qi. Let x be a real number and u, v be the vectors u =< x,-V3x >, v =< -x,-3 > a) Find the value(s) of x if u.v 6 b) Let x v3, find the angle between the vectors u and v
a, b please. thanks.
just A if possible please
12) Given a) w = two vectors:u=(2,5), v= <3,-4%. Find Proj v b) write u as the sum of W, and Wz 12) Given two vectors:u=(2,5), v=<3,-4%. Find a) wi= Proj v b) write u as the sum of Wi and Wz
(1 point) Let u= (3, 2) and v = (1,5). Then u +v=< 7 U-v=< -30 =< u. V = and || 0 ||
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Question 2 Find the vector v with the magnitude and direction of u = (6, -6,3) ©v=(7.-7. Ž) Ov=<7, -7,7) +=(3, -3, 7 ) ©v={}: -26) ºr=(5-7)
1. Given A = arcsin and cos B= 1 31 3' 2 <B<21 Find the exact value of sin(A+B).
7. Let u =< 2,0,3 > and v =< -1,1,0 > (a) Find || 11 (b) Find u-2u.