REMOVE vectors from Ac (P.[R],+,;). To obtain a BASE for (P.[R],+,): of the items 25 and 26 (Item 25) A = {x + 1,x + 2,2x + 1}, A c P1[R] (Item 26) A = {x² + x, x + 1, x² + 1, x² + x + 1}, A c P2[R]...

REMOVE vectors from Ac (P.[R],+,;).<br>To obtain a BASE for (P.[R],+,): of the items 25 and 26<br>(Item 25) A = {x + 1,x + 2,2x + 1}, A c P1[R]<br>(Item 26) A = {x² + x, x + 1, x² + 1, x² + x + 1}, A c P2[R]<br>Note<br>Set of lesser Degree Polynomials<br>P,[R]<br>or equal to

Extracted text: REMOVE vectors from Ac (P.[R],+,;). To obtain a BASE for (P.[R],+,): of the items 25 and 26 (Item 25) A = {x + 1,x + 2,2x + 1}, A c P1[R] (Item 26) A = {x² + x, x + 1, x² + 1, x² + x + 1}, A c P2[R] Note Set of lesser Degree Polynomials P,[R] or equal to "g" on Real ("R"). (P„[R], +,;) Vector Space of Polynomials on the Real ("R").

Jun 05, 2022

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REMOVE vectors from Ac (P.[R],+,;). To obtain a BASE for (P.[R],+,): of the items 25 and 26 (Item 25) A = {x + 1,x + 2,2x + 1}, A c P1[R] (Item 26) A = {x² + x, x + 1, x² + 1, x² + x + 1}, A c P2[R]...

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