Given the formula y(s+k)-2y(s) + y(sk) use the Taylor series 1.2 y(s + k) = y(s) + ky'(s) + 27" (s) ++yn) (s) + O(+1) kn n! Enter c: k2 to determine the integer values of c, p. q and r. (Note that integer values can be positive, negative or zero. Do not forget to include the minus sign for any negative values.) Enter p: Enter q: + = y(r) k² +0(ka) Enter :
Given the formula y(s+k)-2y(s) + y(sk) use the Taylor series 1.2 y(s + k) = y(s) + ky'(s) + 27" (s) ++yn) (s) + O(+1) kn n! Enter c: k2 to determine the integer values of c, p. q and r. (Note that integer values can be positive, negative or zero. Do not forget to include the minus sign for any negative values.) Enter p: Enter q: + = y(r) k² +0(ka) Enter :
College Algebra
7th Edition
ISBN:9781305115545
Author:James Stewart, Lothar Redlin, Saleem Watson
Publisher:James Stewart, Lothar Redlin, Saleem Watson
Chapter3: Polynomial And Rational Functions
Section3.5: Complex Zeros And The Fundamental Theorem Of Algebra
Problem 3E: A polynomial of degree n I has exactly ____________________zero if a zero of multiplicity m is...
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Question
![Given the formula
y(s+k) - 2y(s) + y(sk)
k2
use the Taylor series
1.2
y(s + k) = y(s) + ky' (s) + 273" (s) +
Enter c:
Enter p:
+
to determine the integer values of c, p, q and r. (Note that integer values can be positive, negative or zero. Do not forget to include the
minus sign for any negative values.)
Enter q:
Enter r:
1
= y(r) k² + 0(ka)
C
kn
+y() (s) + O(n+1)
n!](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F83a6888c-e849-4a6e-81de-eb48e5bf5cdd%2Fb5b8ebd3-6ff8-425c-b7fe-5ef56f63ffbf%2Ft5n77gk_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Given the formula
y(s+k) - 2y(s) + y(sk)
k2
use the Taylor series
1.2
y(s + k) = y(s) + ky' (s) + 273" (s) +
Enter c:
Enter p:
+
to determine the integer values of c, p, q and r. (Note that integer values can be positive, negative or zero. Do not forget to include the
minus sign for any negative values.)
Enter q:
Enter r:
1
= y(r) k² + 0(ka)
C
kn
+y() (s) + O(n+1)
n!
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