Use the formula for the binomial series: (1 + x)" = m(m-1)2 + ... + 2! m(m–1).-(m-k+l) ,k + k! 1 + mx + ... 1 + Ek=1' * m(m–1)……(m-k+1) ,k if 1지 < 1 k! 1 to obtain the Maclaurin series for - (1 + x)° (k + 5)! 1 + 6x + > k.! k=2 1 – 6x +E(-1)kk+ 7)' 5! k=2 k! 1 (k + 1 – 6x +E(-1)++5)' k! k=2 (k + 6)! 1+÷) 6! k! 1 – 6x + E(-1y&+1 k + 5)! * k! 1 1— бх + k=2
Use the formula for the binomial series: (1 + x)" = m(m-1)2 + ... + 2! m(m–1).-(m-k+l) ,k + k! 1 + mx + ... 1 + Ek=1' * m(m–1)……(m-k+1) ,k if 1지 < 1 k! 1 to obtain the Maclaurin series for - (1 + x)° (k + 5)! 1 + 6x + > k.! k=2 1 – 6x +E(-1)kk+ 7)' 5! k=2 k! 1 (k + 1 – 6x +E(-1)++5)' k! k=2 (k + 6)! 1+÷) 6! k! 1 – 6x + E(-1y&+1 k + 5)! * k! 1 1— бх + k=2
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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