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Question Number 202161 by Calculusboy last updated on 22/Dec/23

Answered by som(math1967) last updated on 22/Dec/23

(((m+1)!(1+3+5+...+2m+3)/(2m(m+2)(1+2+3+...+m+1)))  =(((m+1)!((m+2)/2)×2{1+(m+2−1)})/(2m(m+2)(((m+1)(m+2))/2)))  =(((m+1)!(m+2)^2 )/(m(m+2)^2 (m+1)))  =((m(m+1)×(m−1)!)/(m(m+1)))  =(m−1)!

(m+1)!(1+3+5+...+2m+32m(m+2)(1+2+3+...+m+1)=(m+1)!m+22×2{1+(m+21)}2m(m+2)(m+1)(m+2)2=(m+1)!(m+2)2m(m+2)2(m+1)=m(m+1)×(m1)!m(m+1)=(m1)!

Answered by MathematicalUser2357 last updated on 14/Apr/24

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