Solutions of the Examples in Higher Algebra

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1 (x^ X* x^ \ + ^(,3-4+^--) = log(l + a;)-^{x-log(l + x)} + i |-a; + |-%log(l + a:)l /, 2 IV, „ > 3 1 = (^ + S + ^)l°S(^ + *)-2-^- XXIX.] SUMMATION OF SERIES. 169 21. (e'^ + 1)" = c"* + Cie**^"* + e2c'"-2>"^ + CjeC'-'"' + . . .
{e" - 1)"= e"»; - Cjc("-«^ + cje"'-^^ - Cje'"-"* + . . .
.-. 2{Cie'»-«»+C3e»-3W + C5c(''-«"=+...} = (e"'+l)n-(e»:-l)".
Equate ooefBoients of x^; then, if S denote the required series, 2(S we have —= the coefficient of s^in (e^ + l)"- (e'-l)"; 11 that i§, in f^ + x+'^X or
... in 2^-^n(x + ^\ + "^"~^^ 2''-=x2; .-. S=n.2»-2 + n(m-l)2»-'=n(ji + l)2"-».
22. (1) When » ia odd, - 2" _ 1 / 1 1 \ _ "»-(2'.-l){2"+i+.l) ~3 U»-l''"2»+i + iy ' and when n is even, «„= ^2„^i)^3„+i_i) = J (gS^ + 2^+^ : and 3S,„^,= (1 + 1) - Q + ^) + Q + 1) - (^ + ^) + ...
+ \^22»>+i-i "^ 2^+2:ri j ; 1 that is, 352ot=1- 2n+i + {-l)»+i' (2) The general term of the series 7, 17, 31, 49, 71,... is 7 + 10(7i-l) + 2(n-l)(«-2) or 2n^ + in-l; 2»i° + 4n + l ^ 1 /"l , _?_ 1 y n i 1\ /I 2 IN /I 2 IN .•.2S„=(j + 2 + 3J-(2"'5+i) + (3 + 4 + 5)-- = i+^+(-1)'-^^i+M)"-\T2- 170 SUMMATION OF SEMES.


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