Ex Find lull, , u.v, and d(4,v). U = (-1,1) , v= (7, 9) O d(u, v)

Q: Find u · v, u· u, ||v|2, (u · v)v, and u · (3v). u = (2, 12), v = (-3, 2) (a) u. v (b) u.u (c) ||비2…

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Q: Find u v, uu, |v||2, (u v)v, and u. (3v). . u = 8i + j - 3k, v = i - 4j + 3k (a) u. V (b) u. U (c)…

A: This question is related to vectors, we will solve it using given information.

Q: Find u · v, u· u, ||v||2, (u · v)v, and u · (3v). u = (3, 11), v = (-4, 3) (a) u: V (b) u. u (c)…

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Q: 2. If f(z) = (z)? – (z)² + zzi, calculate the following: a) u(x,y) and v(x,y) b) u(-11,–7) and…

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Q: Find u · v, u · u, ||v||, (u · v)v, and u · (3v). = (3, 12), v = (-4, 3) (a) u• v (b) u•u (c) ||v||2…

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Q: Find x; y; z; t where 3 (, ) = (_; )+(,÷, **) 6 4 x + y\ \z +t 1. O x = 2,y = 4,z = 2,t = 3 2. O x =…

A: Find x,y,z,t

Q: u = (-7, 7), v = (1, –1) (a) Find u · v.

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Q: Find u · v, u· u, ||v||, (u· v)v, and u (3v). u = (2, 11), v = (-5, 2) %3D

A: Given u=2, 11, v=-5, 2

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

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Q: Find u · v, u· u, ||v||2, (u · v)v, and u · (3v). u = (4, -3, 5), v = (0, 6, 4) (a) u: V (b) u.u (c)…

A: I am attaching image so that you understand each and every step.

Q: c) Find u (v x w) if u = [0,0, p], v = [0, q, 0] and w = [r,0,0]. %3D

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Q: Find u · v, u· u, ||v ||, (u · v)v, and u · (3v). u = (2, 11), v = (-5, 2) (a) u. v (b) u u (c) (d)…

A: Given u=<2,11>and v=<-5,2> This implies that u=2i+11j and v=-5i+2j We know that if…

Q: tnx Find if u=5 y=

A: The expression of dydxfor the following function needs to be evaluated : y = ln(x)x5

Q: Find u · v, u· u, v||2, (u · v)v, and u · (3v). u = (4, 11), v = (-2, 3) (a) u. v 25 (b) u.u 137 (c)…

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Q: x = u - v2, y = u + v (x, y) = (u, v)

A: Given , x = u - v2 , y = u + v

Q: et V = R° then v, = ( 1, 1, 1) , V2 = (0, 1 ,1 ) and v3= ( 0 , 0 , 1 ) is

A: Definition:- A subset S of a vector space V is called a basis if, 1. S is linearly independent. 2. S…

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

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Q: Q.2 If f(x)= Vx+1, g(x)=v4-x , then D,ND, = (a) (-1,2], (b) [-1,2) , (c) [-1,2] , (d) (-1,2) , (e)…

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Q: 6. Visa att för alla u, v E R" så gäller att ||u + v||? + ||u ||u + v||? – ||u – v|l? - V ||u|| +…

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

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Q: Find u v, u·u, ||v||², (u · v)v, and u · (3v). (5, -2, 4), v = (0, 7, 5) U = (a) u V (b) (c) ||v||?…

A: The given vectors,  u=5,-2,4, v=0,7,5

Q: Find u v, v v, ||u ||, (u v)v, and u (5v). u = (4, -3, 0, 5), v = (0, 2, 4, 5) (a) u v (b) V• V (c)…

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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: S: R² → R², S(x,y)= (2x + Y,x – 3y) , T: R? → R², T (x, y) = (x – yY, x + y).

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Q: f A × B = {(a, x),(a , y), (b, x), (b, y)}.      Find A and B.

A: Let's take two set P and Q P ×Q represents a set which contain elements such that each element of P…

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: 5,t2 %3D as t= 5, 1, = 8. Find t

A: The nth term of the Arithmetic sequence is given by tn Therefore tn=t1+n-1d where t1is the first…

Q: Find u · v, u · u, ||v||². (u - v)v, and u · (3v). u = (3, 12), v = (-2, 3) (a) u. v (b) u.u (c)…

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Q: Find | | 3 u + 4 v | | where u = 5 i + 2 j and 4 i-3

A: Given  u = 5 i + 2 j and v = 4 i-3 j

Q: f(x,y)= exsin (y), fx(x,y)

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Q: u = ⟨−7, −1⟩, v = ⟨−4, −1⟩, find (a) u ∙ v, (b) u ∙ u, (c) || v ||2 , (d) (u ∙ v)v, and      (e) u ∙…

A: Hey, since there are multiple subparts are posted, we will answer first three subparts.

Q: Find u+v given u= (0,5,4) and v=(3,-4,4). a) Ju+v|-59 Ju++ -/59 u+ v|=11 b) c) d)

A: Find norm of u+v

Q: x (u, v) = (u – v² ², u² + 1, v²) %3| |

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: Pretend u x v = (0, 3, 2). What is (6u + 3v) × u? A) (0, 18, 12) B) (0,0, 0) C) (0, –9, –6) D) (0,…

A: To find the value of the given cross vector.

Q: Find u · v, u · u, ||v||2, (u · v)v, and u · (3v). u = (3, -2, 5), v = (0, 7, 4) (a) u: v (b) u: u…

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Q: write of linear Combination as a V,Vz, V3 where V= (2,7,10), V.=(1,2,3),V2=(1,3,5), V3=(1,5,9)

A: Let us assume v can be expressed as linear combination of v1, v2 and v3 v=av1+bv2+cv3…

Q: u = ⟨3, 4⟩, v = ⟨−1, 5⟩ Find         (a) u ∙ v, (b) u ∙ u, (c) ||v ||2 , (d) (u ∙ v)v, and      (e)…

A: Given vectors are u=3,4 and v=-1,5. Given vectors can be written as: u=3i+4j and v=-i+5j. (a)…

Q: F(w, x, y, z) = Em (0, 1, 4, 5, 6, 7, 9, 11, 15) + Ed (10. 14). %3D

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Q: u = (1, v = (3, 8) (a) ||u|| (b) ||v|| (c) ||u + v||

A: *As per our guideline we are allowed to answer only 3 sub-parts at a time. Kindly please re-post…

Q: = (-2, 11), s=(-1, -2), and r= (2, 10), find 3r-(w+s). 3r-(w+s) =(], D

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Q: Find u + v u = and v =

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

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

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Q: f(x,y)=21 (x+y), x=1,2,3, ; y=1,2 0 , d.d.

A: Given :- fx,y = 121(x+y)        x=1,2,3 and y=1,2 we have to calculate cov(x,y)     Formula:- Covx,y…

Q: Q.No.5 U. = a?u, u(0,t) = 0 = u(L ,t) (B.C) u (x, 0) = f(x)

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Q: Suppose u = (-6, 6) and v = (-2,–1). Find a. lul b. 12ul d. lu – vl с.и — V

A: Hello! Thank you for the question. As per our honor code, we'll able to solve only three sub-parts…

Q: Find u v, u· u, ||v||2, (u · v)v, and u · (3v). = (2, 11), v = (-5, 2) %D (a) A. n (b) u u (c)…

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Q: Find u v, u u, ||v, (u v)v, and u (3v). u = (2, 10), v = (-4, 2) (a) u V (b) U u (c) |v|| (d) (u v)v…

A: To find the given terms for the given vectors u=<2,10>, v=<-4,2>

Q: Find u · v, u· u, ||v||2, (u · v)v, and u · (3v). u = (5, -2, 4), v (0, 7, 4) (a) u: V (b) (c)…

A: Dot product of two vectors u=<a,b,c>,v=<x,y,z> is defined by, u.v=ax+by+cz Norm of a…

Q: et V xu u = (1,3,-3), v = (4,0,2) e l -3 %3D ......

A: Given:            u=1,3,-3            v=4,0,2 The cross product of two vectors is…

Domain

In simple mathematics terms, a domain is defined as the space on which all the possible inputs for the function will lie. It can also be expressed as a set of departures for the required function.