1. Given the following: 1 P5(x) = (63x5 - 70x³ + 15x), Determine P(x). A. P(x) = (231x6 - 315x4 + 105x² − 5) 32 B. P(x) =(231x6 - 315x¹ + 105x² − 5) C. P(x)=(315x6 - 105x¹ +231x² - 5) D. P(x) = (315x6 - 105x¹ +231x² −5) 32 P₂(x) =(429x² − 693x³ + 315x³ − 35x) -

Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
1. Given the following:
1
P₁(x) = (63x³ — 70x³ + 15x),
8
Determine P(x).
A. P(x) =
B. P(x) =
C. P(x) =
D. P(x) =
16
16
(231x6 − 315x¹ + 105x² − 5)
(231x6 – 315x¹ + 105x² − 5)
(315x6 - 105x¹ + 231x² − 5)
(315x6 - 105x¹ +231x² − 5)
-
32
P7 (x)
=
1
16
(429x7 693x5 +315x³ - 35x)
-
Transcribed Image Text:1. Given the following: 1 P₁(x) = (63x³ — 70x³ + 15x), 8 Determine P(x). A. P(x) = B. P(x) = C. P(x) = D. P(x) = 16 16 (231x6 − 315x¹ + 105x² − 5) (231x6 – 315x¹ + 105x² − 5) (315x6 - 105x¹ + 231x² − 5) (315x6 - 105x¹ +231x² − 5) - 32 P7 (x) = 1 16 (429x7 693x5 +315x³ - 35x) -
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