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Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOS S = {(2, -1, 3), (5, 0, 4)} (a) z = (9, -7, 17) Z = S2 v- (23 - ) 1 75 4' 4 (b) V = V = |S1 + S2 (c) w = (1, -8, 12) W = S1 + S2 (d) = (6, 1, –1) U = u = S2 +

Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOS S = {(2, -1, 3), (5, 0, 4)} (a) z = (9, -7, 17) Z = S2 v- (23 - ) 1 75 4' 4 (b) V = V = |S1 + S2 (c) w = (1, -8, 12) W = S1 + S2 (d) = (6, 1, –1) U = u = S2 +

Algebra & Trigonometry with Analytic Geometry
Algebra & Trigonometry with Analytic Geometry
13th Edition
ISBN:9781133382119
Author:Swokowski
Publisher:Swokowski
Chapter8: Applications Of Trigonometry
Section8.4: The Dot Product
Problem 19E
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Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOS S = {(2, –1, 3), (5, 0, 4)} (a) Z = (9, -7, 17) Z = S1 S2 v- (2). - ) 23, - * 4 1 75 (b) V = V = S1 S2 (c) w = (1, -8, 12) S1 + S2 W = (d) и %3D (6, 1, —1) S1 + S2 u =
Transcribed Image Text:Write each vector as a linear combination of the vectors in S. (If not possible, enter IMPOS S = {(2, –1, 3), (5, 0, 4)} (a) Z = (9, -7, 17) Z = S1 S2 v- (2). - ) 23, - * 4 1 75 (b) V = V = S1 S2 (c) w = (1, -8, 12) S1 + S2 W = (d) и %3D (6, 1, —1) S1 + S2 u =
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