Work Problem 1solution for the question.A.Given the vectors from R3: v₁=[-2 0 3], v₂ = [130] andV3=[-6 -6 6]then we haveB.x,y ER.If u =and v=belongs to W, where bv1+Let W be the set of 2x1 matrices v=Give your reasonsYou must provide a clear and detailed=207 A▾ BIV2 V3.=(x).B.Given the vectors from v₁ = t² + 3t, v2 = t - 1 and v3 = 2t+4from P2, then we have a1v1 + a2v2 + a3v3 = 2t²-11t+11, wherea1 =a2=and a3 =and a1, a2, a3 € Rsuch that y = 5x andare vectors from W, then u +v=and c=Frare real numbers.H

Answered: Image /qna-images/answer/6ea1351e-c33d-4681-9f46-4a7c3d0d08c5.jpg

Work Problem 1 solution for the question. A. Given the vectors from R3: v₁ = [-2 0 3] v₂ = [130] and V3=[-6 -6 6] then we have B. V= Give your reasons 7 Let W be the set of 2x1 matrices v= x,y ER. If u = and v belongs to W, where b A v1+ You must provide a clear and detailed B v2 = v3. I -(*). B. Given the vectors from v1 t2 + 3t, v₂ = t-1 and v3 = 2t+4 from P₂, then we have a1v1 + a2v2 + a3v3 = 2t²-11t+11, where and a3 and a1, a2, a3 € R a1 a2= such that y = 5x and are vectors from W, then u +v= and c Fr !!! are real numbers. 111 FE

Work Problem 1 solution for the question. A. Given the vectors from R3: v₁ = [-2 0 3] v₂ = [130] and V3=[-6 -6 6] then we have B. V= Give your reasons 7 Let W be the set of 2x1 matrices v= x,y ER. If u = and v belongs to W, where b A v1+ You must provide a clear and detailed B v2 = v3. I -(*). B. Given the vectors from v1 t2 + 3t, v₂ = t-1 and v3 = 2t+4 from P₂, then we have a1v1 + a2v2 + a3v3 = 2t²-11t+11, where and a3 and a1, a2, a3 € R a1 a2= such that y = 5x and are vectors from W, then u +v= and c Fr !!! are real numbers. 111 FE

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter8: Applications Of Trigonometry

Section8.4: The Dot Product

Problem 46E

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