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The Bernoulli equations written as P(x)y'+Q(x)y=R(x)*y^a. If the integrating factor u=f(x)*y^b can make tje Bernoulli equation exact. Find f(x) and b in terns of P(x) , Q (x) , R(x) and a 答案是 1. b=-a 2. f(x)=exp{∫[1(1-a)Q(x)-P'(x)/P(x)] dx}=1/P(x){∫(1-a)Q(x)/P(x) dx} 我怎麼算怎都跟答案不一樣阿 好心人幫個忙吧! -- ※ 發信站: 批踢踢實業坊(ptt.cc) ◆ From: 182.233.177.245
victoryss:推導白努力而已? 03/30 12:49
ntust661:標題錯誤 03/30 21:19
ntust661:tje? 03/30 21:19