Find w such that 2u + v − 3w = 0. u = (5, 0, 2, 7), v = (4, 1, −8, −3) w =

Q: Find w such that 2u + v − 3w = 0. u = (0, 2, 7, 5), v = (−3, 1, 4, −8)

A:

Q: Let u = (7 - 2i, 2 + 5i). and v = (1 + i, -3 - 6i). Find c. u•v d. lull. and Ilv|I. e. (3-1) v

A:

Q: Find w such that 2u + v 3w = 0. W = u = (2, 0, 0, -6), v = (-3, 5, 1, 0) 151 3'3'3' - X

A:

Q: Given t x — (— 2, — 3, — 1), find (i — 21) х (й + 31). V

A: we will use the definition of the cross product of two vectors and and the following properties…

Q: Find w such that 2u + v- 3w = 0. %3D u = (0, 5, 7, 2), v = (-3, 4, -8, 1) W =

A: vector

Q: Find (a) u × v, (b) v × u, and (c) v × v.…

A: Given : u =0,2,1v = 1,-3,4(a) u x v = ijk0211-34u x v =i 21-34    -j0114  +k021-3          = i(8+3)…

Q: Let u = (1, 2, 3), v = (2, 2, −1), and w = (4, 0, −4).Find u − v + 2w.

A:

Q: Let u = (1, 2, 3), v = (4, 4, -2), and w = (6, 2, -5). Find z, where 2u + v – w + 3z = 0. Z =

A:

Q: Find the Jocobian for x = u + vw, y = v + wu, z = w + uv

A:

Q: Find (a) u − v, (b) 2(u + 3v), and (c) 2v − u. u = (4, 0, −3, 5), v = (0, 2, 5, 4)

A: Given a vectors,

Q: Find (a) u + v, (b) 2v, (c) u − v, and (d) 3u − 2v. u = (1, −2, −3), v = (3, 1, 0)

A:

Q: Let u = (1, 2, 3), v = (2, 2, −1), and w = (4, 0, −4).Find z, where 3u − 4z = w.

A: u = (1, 2, 3)3u = (3×1, 3×2 , 3×3)3u = (3, 6, 9)v = (2, 2, -1)w = (4,0,-4)

Q: Calculate v × w, where v = (−2, 1, 4) and w = (3, 2, 5).

A: Given: v = (−2, 1, 4) and w = (3, 2, 5)

Q: let u=(8,0,-8) v=(8,3,16) find d(u,v)

A: The given points are: u=(8, 0, -8)        and          v=(8, 3, 16)

Q: Let u= (-2, – 1) and v= (-8, -5). Find u+ v.

A:

Q: a(u,v,w) 6. If x = - vw – wu, y = uvw, z = u³ + v³ + w³, find -uv a (x,y,z)'

A: X=-UV-vs-wu Y= uvw Z=u3+v3+w3

Q: Find w such that 2u + v - 3w = 0. %3D u = (-6, 2, 0, 0), v = (5, –3, 0, 1) w =

A:

Q: Find (a) ||u||, (b) ||v||, (c) u ∙ v, and (d) d(u, v).u = (1, 4), v = (2, 1)

A: Since you have asked a question with multiple parts in a single request, we would be answering only…

Q: Let u = (1, 2, 3), v = (4, 4, -2), and w = (6, -1, -2). Find z, where 2u + v – w + 3z = 0. z =

A:

Q: Find a and b such that v = au + bw, where u = v = (7,2) a = b || || = (1, 2) and w = (1, -1).

A:

Q: Let u = (1, 2, 3), v = (2, 2, -1), and w = (4, 3, -4). Find z, where 2u + v - w + 3z = 0. z =

A: Given :u=(1,2,3)v=(2,2,-1)w=(4,3,-4)

Q: Find u · v, v · v, ||u||², (u · v)v, and u · (5v). u = (2, –3), v = (4, 3) (a) u• V (b) V • V (c)…

A: Given vectors, u = (2,-3) and v = (4,3) To find: u.v, v.v, ||u||2, (u.v)v, u.(5v) calculations are…

Q: Find r' (2), where r(t) = u(t) × v(t), with u(2) = (1, ,2, – 1), u' (2) = (3, ,0, 4) , and v(t) =…

A: Solution :-

Q: Let w = (2, −2, 1) and v = (4, 5, −4). Solve for u if v + 5u =3w − u.

A: Simplification of the function helps to find the vector u. Component-wise operations help to get…

Q: Find u v, u u, ||v||², (u · v)v, and u (3v). u = (3, 10), v = (-4, 3) %3D (a) (b) (c) ||v|

A: Since you have asked a question with multiple parts in a single request we would be answering only…

Q: Write v as a linear combination of u and w, if possible, where u = (3, 2) and w = (3, –1). (Enter…

A: Given: u=3, 2, v=6, 1 and w=3, -1. To write v as a linear combination of u and w. Solution: When one…

Q: let u=(1,2,3),v=(2,2,-1),w=(4,0,-4) find z where 2z-3u=w

A:

Q: Solve for w, where u = (1, −1, 0, 1) and v = (0, 2, 3, −1). 3w = u − 2v

A: Given , u=1,-1,0,1v=0,2,3,-1and 3 w=u-2v

Q: Verify that ||v-w||^2=1 when ||v||=2, ||w||=1, and v*w=2

A: By the definition of inner product and norm we can derive the following formula : ‖u-v‖2=⟨u-v,u-v⟩…

Q: Find w such that 2u + v – 3w = 0. u = (2, 7, 5, 0), v = (-3, 1, W =

A: Addition and subtraction of two vectors: Add or subtract the necessary components to add or subtract…

Q: let u=(3,4), v=(2,-3) and w=(2,-2)  find (u*v)w

A:

Q: Let u=<-1,1> v=<-3,4> and w=<0,-2> Find u-v+4w

A:

Q: Let X=(1,0,– 1, –/2)'. Then,||X||3 = - Select one: a. V2 +V9 b. V2+2/2 C. V2-V2 d. 2

A: Formula of p-norm:   For a given vector:  X=x1, x2, x3, .... , the p-norm is:Xp=∑ixip1p

Q: How is w = (-3, –13, 7) e R³ a linear combination of (0, -2, 2) and (1, 3, –1)? U = | V = O A. w =…

A: Given query is to find the correct option for linear combination.

Q: Find w such that 2u + v - 3w = 0. u = (0, 2, 0, 6), v = (0, 5, 1, -3) W =

A: Given: u=0,2,0,-6, v=0,5,1,-3 And 2u+v-3w=0

Q: Express the following as a linear combination of u = (3, 1, 6), v = (1, -1, 8) and w = (5, 5, 7).…

A: Let's find.

Q: Find (a) u − v, (b) 2(u + 3v), and (c) 2v − u. u = (0, 4, 3, 4, 4), v = (6, 8, −3, 3, −5)

A:

Q: Find (a) u + v, (b) 2v, (c) u − v, and (d) 3u − 2v. u = (−1, 2, 1), v = (0, 1, 1)

A: Given  u = (-1,2,1) , v = (0,1,1)Find   (a) u+v      (b) 2v      (c) u-v      (d) 3u-2v

Q: Let u=2i+3j-2k and v=-1i-4j +k Find u . v, ||u|| and u . v

A: Given that u and v vector and we find its dot product (u.v) and mode of u(||u||). Here i attached…

Q: Find (a) u × v, (b) v × u, and (c) v × v. u = (−1, −1, 1), v = (−1, 1, −1)

A:

Q: Find w such that 2u + v u 3w = 0. (0, 2, 7, 5), v = (-8, 4, -3, 1) 1 -- (-) W = 3 -

A:

Q: Find u + v u = and v =

A: Find u + v u = <6, 1> and v = <1, 7>

Q: In writing v as a linear combination of u ,u, &u, ( if possible) given: y = (3,0, – 6) , u , = (1, –…

A: The given vectors,v=3,0,-6, u1=1,-1,2, u2=2,4,-2, u3=1,2,-4

Q: Let u = (1, 2, 3), v = (2, 2, –1), and w = (4, 3, -4). Find z, where 2u + v – w + 3z = 0. Z =

A:

Q: Which of the following are linear combinations of u = (0, – 2, 2) and v= (1, 3, – 1)? (a) (2,2,2)…

A:

Q: Determine whether R3 = span(u, v, w) if

A:

Q: Let u = (1, 2) and v = (-4, 2). (a) Find u - 3v. (b) Find |u + v[.

A:

Q: Find, ∂f/∂u (deltaf/deltau) and  ∂f/∂v (deltaf/deltav) in terms of u and v if, f(x,y)=y/x and and…

A: Find, ∂f/∂u (deltaf/deltau) and  ∂f/∂v (deltaf/deltav) in terms of u and v if, f(x,y)=y/x and and x=…