orde kesalahan pada pendekatan deret Taylor

Diferensiasi maju orde ke satu                  
T(x) = exp(x) +x-1   f residu = 2            
Eksak: T’(x) = exp(x) + 1 149,4131591026              
Pendekatan: x dx T(x+dx) T(x) T’(x) eror faktor residu    
  5 4 8111,0839275754 152,4131591026 1989,6676921182 1840,2546921182      
  5 2 1102,6331584285 152,4131591026 475,1099996629 325,6969996629 5,6502046197    
  5 1 408,4287934927 152,4131591026 256,0156343902 106,6026343902 3,0552434424    
  5 0,5 249,1919322642 152,4131591026 193,5575463233 44,1445463233 2,4148540028    
  5 0,25 194,8162684586 152,4131591026 169,6124374242 20,1994374242 2,1854344453    
  5 0,125 172,2991416518 152,4131591026 159,0878603942 9,6748603942 2,0878272762    
  5 0,0625 162,0474854952 152,4131591026 154,1492222818 4,7362222818 2,0427378232    
  5 0,03125 157,1555484902 152,4131591026 151,7564604039 2,3434604039 2,021037895    
  5 0,015625 154,7659512826 152,4131591026 150,5786995185 1,1656995185 2,0103468919    
  5 0,0078125 153,5849904361 152,4131591026 149,9944106954 0,5814106954 2,0049502491    
  5 0,00390625 152,9979380337 152,4131591026 149,703406357 0,290406357 2,0020591193    
  5 0,001953125 152,705264939 152,4131591026 149,5581882329 0,1451882329 2,000205879    
  5 #VALUE! #VALUE! 152,4131591026 #VALUE! #VALUE! #VALUE! batas kritis komputer –>bisa dengan analitik
  5 #VALUE! #VALUE! 152,4131591026 #VALUE! #VALUE! #VALUE! batas kritis komputer  
  5 #VALUE! #VALUE! 152,4131591026 #VALUE! #VALUE! #VALUE! batas kritis komputer  
  5 #VALUE! #VALUE! 152,4131591026 #VALUE! #VALUE! #VALUE! batas kritis komputer  
  5 #VALUE! #VALUE! 152,4131591026 #VALUE! #VALUE! #VALUE! batas kritis komputer  

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