Need help with this question. Thank you :) Define po, P1, P2, P3 E P3 so that po (x) = 1, p1 (x) = x, p2(x) = x² and p3 (x) = x'for all x E R. Then B = {po, P1 , P2 , P3 } is the standard basis for P3.If p(x) = 5 + 9x² – 2x³ and [p]B = (c1, c2, C3, C4), what is c3?Answer:

Answered: Image /qna-images/answer/e2cce2da-1182-4ff2-bb2e-ffc435eccbcc.jpg

Define po, Pi, P2, Рз € Р3 so that po (x) — 1, p (х) — х, р2(х) %3D х? and p3(x) 3 х3 {po, P1, P2, p3 } is the standard basis for P3. for all x E R. Then B = If p(x) = 5 + 9x² – 2x³ and [p]B = (c1, c2, C3, C4), what is c3? %3D Answer:

Define po, Pi, P2, Рз € Р3 so that po (x) — 1, p (х) — х, р2(х) %3D х? and p3(x) 3 х3 {po, P1, P2, p3 } is the standard basis for P3. for all x E R. Then B = If p(x) = 5 + 9x² – 2x³ and [p]B = (c1, c2, C3, C4), what is c3? %3D Answer:

Algebra & Trigonometry with Analytic Geometry

13th Edition

ISBN:9781133382119

Author:Swokowski

Publisher:Swokowski

Chapter9: Systems Of Equations And Inequalities

Section9.6: The Algebra Of Matrices

Problem 13E

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Need help with this question. Thank you :)

Define po, P1, P2, P3 E P3 so that po (x) = 1, p1 (x) = x, p2(x) = x² and p3 (x) = x'
for all x E R. Then B = {po, P1 , P2 , P3 } is the standard basis for P3.
If p(x) = 5 + 9x² – 2x³ and [p]B = (c1, c2, C3, C4), what is c3?
Answer:

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