#جدول3 n=3 #n=5 #n=10 p=0.1 #p=0.2 ca=3 cpm=1 ccm=10 C<- function(N){ F_N <-pgeom(N-1,p) P_T_N<- 1- F_N^n a<- ccm+n*ca b<- cpm-ccm-n*ca C_N <- (a+b*P_T_N+n*ca*F_N*(1-F_N^(n-1)))/sum(sapply(0:(N-1), function(t) 1-pgeom(t-1,p)^n)) return(C_N) } #محاسبه ی تابع هزینه به ازای مقادیر داده شده N_values<- 1:30 C_values<- sapply(N_values,C) #پیدا کردن Nبهینه optimal_N <- N_values[which.min(C_values)] is_optimal <- TRUE if(optimal_N >1 && optimal_N < length(N_values)){ if(C_values[optimal_N] >= C_values[optimal_N-1] || C_values[optimal_N] >= C_values[optimal_N+1]){ is_optimal <-FALSE } }else{ is_optimal <- FALSE } results<-data.frame(N=N_values,C_N=C_values) print(results) if(is_optimal){ cat("Nبهینه :",optimal_N,"با هزینه :",C_values[optimal_N],"\n") }else{ cat("هیچNبهینه ای پیدا نشد که کمترین هزینه را نسبت به مقادیر قبلی و بعدی خود داشته باشد.\n") }
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