{VERSION 2 3 "IBM INTEL NT" "2.3" } {USTYLETAB {CSTYLE "Maple Input" -1 0 "Courier" 0 1 255 0 0 1 0 1 0 0 1 0 0 0 0 }{CSTYLE "2D Math" -1 2 "Times" 0 1 0 0 0 0 0 0 2 0 0 0 0 0 0 }{CSTYLE "2D Output" 2 20 "" 0 1 0 0 255 1 0 0 0 0 0 0 0 0 0 } {PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Text Output" -1 2 1 {CSTYLE "" -1 -1 "Courier" 1 10 0 0 255 1 0 0 0 0 0 1 3 0 0 }1 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 2 6 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 2 0 0 }0 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "Maple Output" 0 11 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }3 3 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }{PSTYLE "" 11 12 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 0 0 0 0 0 0 }1 0 0 -1 -1 -1 0 0 0 0 0 0 -1 0 }} {SECT 0 {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 2857 "################## ###################\n# Maple V, Release 4 script for the #\n# calculat ion of Schroder's methods #\n# #\n# \+ Copyright (C) 1996 by Dann Corbit #\n# [ Generic version ] \+ #\n# \"MaximumTerm\" controls the number #\n# of algorithms generat ed. #\n#####################################\n#>>>>>>>>>>>>>> >>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>>\n# Reference:\n# \"On In finitely Many Algorithms For Solving Equations\"\n# by Ernst Schrod er, Translated by G. W. Stuart.\n# Synopsis:\n# Local convergence rat es can be made arbitrarily large.\n# Ernst Schroder showed, over 100 \+ years ago, how a family\n# of explicit single-point formulas could be designed to\n# have arbitrarily high orders of (local) convergence. \n# You can obtain a translation of Schroder's paper at:\n# ftp:// thales.cs.umd.edu/pub/reports/imase.ps\n# Web surfers may find it eas ier to pick it up via\n# Mr. Stuart's home page. The URL is:\n# h ttp://www.cs.umd.edu/~stewart/\n#<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<<< <<<<<<<<<<<<<<<<<<<<\n\n# Generic definition of y as some function of \+ x\ny := f(x);\nreadlib(C):\n# Definition of the first term for Schrode r's Series 'A'\n# Equation 55, Page 30.\nA(0, 0) := 1/y;\n\n# Definiti on of the first term for Schroder's Series 'B'\n# Equation 56, Page 31 .\nB(0, 0) := diff(y, x)/y;\n\n# We can change MaximumTerm to process \+ as many terms as we like\nMaximumTerm := 10;\n# Iterate to create term s from 1 to MaximumTerm\nfor i from 1 to MaximumTerm do w := i;\n\n \+ # Definition of the Lamda=0 terms for Schroder's Series 'A'\n # Equa tion 55, Page 30.\n A(0, w) := simplify(sum('(-1)^(a-1)*y^(a-1)*diff (y, x$a)*y^(w-a+1)*A(0, w-a)/a!', 'a'=1..w)/y^(w+1));\n\n # Definiti on of the Lamda=0 terms for Schroder's Series 'B'\n # Equation 55, P age 30.\n B(0, w) := simplify(sum('(-1)^(a)*y^(a)*diff(y, x$(a+1))*y ^(w-a+1)*A(0, w-a)/a!', 'a'=0..w)/y^(w+1));\n\n # Definition of the \+ Omega=0 terms for Schroder's Series 'A'\n # Equation 70, Page 40.\n \+ A(l, 0) := simplify(x^l*y*A(0, 0)/y);\n\n # Definition of the Omeg a=0 terms for Schroder's Series 'B'\n # Equation 70, Page 40.\n B( l, 0) := simplify(x^l*y*B(0, 0)/y);\n\n # Definition of the Lamda, O mega terms for Schroder's Series 'A'\n # Equation 70, Page 40.\n A (l, w) := simplify(sum('(-1)^(a)*l!/(a!*(l-a)!)*x^(l-a)*y^a*y^(w-a+1)* A(0, w-a)', 'a'=0..w)/y^(w+1));\n\n # Definition of the Lamda, Omega terms for Schroder's Series 'B'\n # Equation 70, Page 40.\n B(l, \+ w) := simplify(sum('(-1)^(a)*l!/(a!*(l-a)!)*x^(l-a)*y^a*y^(w-a+1)*B(0, w-a)', 'a'=0..w)/y^(w+1));\n\n # Definition of the Algorithm based \+ on A(Lamda, Omega) Page 39.\n xprimeA := x - simplify(A(l, w-1)/A(l, w));\n\n # Definition of the Algorithm based on B(Lamda, Omega) Pag e 39.\n xprimeB := x - simplify(B(l, w-1)/B(l, w)); C(xprimeB, optim ized);\nod;\nl:= 0; \n C(xprimeB, optimized);\n" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"yG-%\"fG6#%\"xG" }}{PARA 11 "" 1 "" {XPPMATH 20 "6# >-%\"AG6$\"\"!F'*$-%\"fG6#%\"xG!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 " 6#>-%\"BG6$\"\"!F'*&-%%diffG6$-%\"fG6#%\"xGF/\"\"\"F,!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%,MaximumTermG\"#5" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG 6$\"\"!\"\"\"*&-%%diffG6$-%\"fG6#%\"xGF0F(F-!\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"!\"\"\"*&,&*$-%%diffG6$-%\"fG6#%\"xGF2\"\" #F(*&F/F(-F-6$F,F2F(!\"\"F(F/!\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#> -%\"AG6$%\"lG\"\"!*&)%\"xGF'\"\"\"-%\"fG6#F+!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F+ F+F,F0!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"\"*&, &*&)%\"xGF'F(-%%diffG6$-%\"fG6#F-F-F(F(*(F'F()F-,&F'F(!\"\"F(F(F1F(F7F (F1!\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"\",$*&,(* &)%\"xGF'F(-%%diffG6$-%\"fG6#F.F.\"\"#!\"\"*(F-F(F2F(-F06$F/F.F(F(**F' F()F.,&F'F(F6F(F(F2F(F/F(F(F(F2!\"#F6" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\"xG\"\"\"*(F&F'-%\"fG6#F&F',&*&-%%diffG6$F)F&F'F&F'F '*&%\"lGF'F)F'!\"\"F3F3" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG ,&%\"xG\"\"\"**F&F'-%%diffG6$-%\"fG6#F&F&F'F,F',(*&F)\"\"#F&F'!\"\"*(F ,F'-F*6$F)F&F'F&F'F'*(%\"lGF'F,F'F)F'F'F2F'" }}{PARA 6 "" 1 "" {TEXT -1 124 " t1 = diff(f(x),x);\n t3 = f(x);\n t4 = t1*t1; \n t15 = x+x*t1*t3/(-t4*x+t3*diff(diff(f(x),x),x)*x+l*t3*t1);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"#" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"#,$*&,&*$-%%diffG6$-%\"fG6#%\"xGF3F(! \"#*&F0\"\"\"-F.6$F-F3F6F6F6F0!\"$#!\"\"F(" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"!\"\"#,$*&,(*$-%%diffG6$-%\"fG6#%\"xGF3\" \"$F(*(F0\"\"\"-F.6$F-F3F6F-F6!\"$*&F0F(-F.6$F7F3F6F6F6F0F9#F6F(" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xGF'\"\"\"-% \"fG6#F+!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*( )%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F+F+F,F0!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"#,$*&,,*&)%\"xGF'\"\"\"-%%diffG6$-%\" fG6#F.F.F(F(*(F-F/F3F/-F16$F0F.F/!\"\"**F'F/)F.,&F'F/F9F/F/F3F/F0F/!\" #*(F'F()F.,&F=F/F'F/F/F3F(F/*(F'F/F?F/F3F(F9F/F3!\"$#F/F(" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"#,$*&,0*&)%\"xGF'\"\"\"-%%dif fG6$-%\"fG6#F.F.\"\"$F(**F-F/F3F/-F16$F0F.F/F0F/!\"$*(F-F/F3F(-F16$F8F .F/F/**F'F/)F.,&F'F/!\"\"F/F/F3F/F0F(!\"#**F'F/F?F/F3F(F8F/F(**F'F()F. ,&FBF/F'F/F/F3F(F0F/F/**F'F/FEF/F3F(F0F/FAF/F3F:#F/F(" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\"xG\"\"\"**-%\"fG6#F&F'F&F',&*&-%%d iffG6$F)F&F'F&F'F'*&%\"lGF'F)F'!\"\"F',,*&F.\"\"#F&F6!\"#*(F)F'-F/6$F. F&F'F&F6F'**F2F'F)F'F.F'F&F'F6*&F2F6F)F6F3*&F2F'F)F6F'F3F6" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&%\"xG\"\"\"**-%\"fG6#F&F'F&F',( *&-%%diffG6$F)F&\"\"#F&F'!\"\"*(F)F'-F/6$F.F&F'F&F'F'*(%\"lGF'F)F'F.F' F'F',0*&F.\"\"$F&F1F1**F)F'F4F'F.F'F&F1!\"$*(F)F1-F/6$F4F&F'F&F1F'**F7 F'F)F'F.F1F&F'!\"#**F7F'F)F1F4F'F&F'F1*(F7F1F)F1F.F'F'*(F7F'F)F1F.F'F2 F2F1" }}{PARA 6 "" 1 "" {TEXT -1 366 " t1 = f(x);\n t3 = dif f(f(x),x);\n t4 = t3*t3;\n t5 = t4*x;\n t6 = diff(diff( f(x),x),x);\n t7 = t1*t6;\n t9 = l*t1;\n t13 = x*x;\n \+ t17 = t1*t1;\n t22 = l*t17;\n t25 = l*l;\n t33 = x+ 2.0*t1*x*(-t5+t7*x+t9*t3)/(2.0*t4*t3*t13-3.0*t7*t3*t13+t17*diff(\ndiff (diff(f(x),x),x),x)*t13-2.0*t9*t5+2.0*t22*t6*x+t25*t17*t3-t22*t3);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"$" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"$,$*&,(*$-%%diffG6$-%\"fG6#%\"xGF3F( \"\"'*(F0\"\"\"-F.6$F-F3F6F-F6!\"'*&F0\"\"#-F.6$F7F3F6F6F6F0!\"%#F6F4 " }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$\"\"!\"\"$,$*&,,*$-%%diff G6$-%\"fG6#%\"xGF3\"\"%\"\"'*(F0\"\"\"-F.6$F-F3F7F-\"\"#!#7*(F0F:-F.6$ F8F3F7F-F7F4*&F0F:F8F:F(*&F0F(-F.6$F=F3F7!\"\"F7F0!\"%#F7F5" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xGF'\"\"\"-%\"fG6#F +!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xGF '\"\"\"-%%diffG6$-%\"fG6#F+F+F,F0!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"$,$*&,6*&)%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F.F.F (!\"'**F-F/F3F/-F16$F0F.F/F0F/\"\"'*(F-F/F3\"\"#-F16$F8F.F/!\"\"**F'F/ )F.,&F'F/F?F/F/F3F/F0F- %\"BG6$%\"lG\"\"$,$*&,@*&)%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F.F.\"\"%!\"' **F-F/F3F/-F16$F0F.F/F0\"\"#\"#7**F-F/F3F;-F16$F9F.F/F0F/!\"%*(F-F/F3F ;F9F;!\"$*(F-F/F3F(-F16$F>F.F/F/**F'F/)F.,&F'F/!\"\"F/F/F3F/F0F(\"\"'* ,F'F/FGF/F3F;F9F/F0F/!\"***F'F/FGF/F3F(F>F/F(**F'F;)F.,&!\"#F/F'F/F/F3 F;F0F;FB**F'F;FOF/F3F(F9F/F(**F'F/FOF/F3F;F0F;F(**F'F/FOF/F3F(F9F/FB** F'F;)F.,&F'F/FBF/F/F3F(F0F/FB**F'F/FVF/F3F(F0F/F;**F'F(FVF/F3F(F0F/F/F /F3F@#FIFJ" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%(xprimeAG,&%\"xG\"\"\" **-%\"fG6#F&F'F&F',,*&-%%diffG6$F)F&\"\"#F&F1!\"#*(F)F'-F/6$F.F&F'F&F1 F'**%\"lGF'F)F'F.F'F&F'F1*&F7F1F)F1!\"\"*&F7F'F)F1F'F',6*&F.\"\"$F&F= \"\"'**F)F'F4F'F.F'F&F=!\"'*(F)F1-F/6$F4F&F'F&F=F'**F7F'F)F'F.F1F&F1F@ **F7F'F)F1F4F'F&F1F=**F7F1F)F1F.F'F&F'F=**F7F'F)F1F.F'F&F'!\"$*&F7F1F) F=F=*&F7F'F)F=F2*&F7F=F)F=F9F9F=" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>% (xprimeBG,&%\"xG\"\"\"**-%\"fG6#F&F'F&F',0*&-%%diffG6$F)F&\"\"$F&\"\"# F2**F)F'-F/6$F.F&F'F.F'F&F2!\"$*(F)F2-F/6$F4F&F'F&F2F'**%\"lGF'F)F'F.F 2F&F'!\"#**F;F'F)F2F4F'F&F'F2*(F;F2F)F2F.F'F'*(F;F'F)F2F.F'!\"\"F',@*& F.\"\"%F&F1!\"'**F)F'F4F'F.F2F&F1\"#7**F)F2F8F'F.F'F&F1!\"%*(F)F2F4F2F &F1F6*(F)F1-F/6$F8F&F'F&F1F'**F;F'F)F'F.F1F&F2\"\"'*,F;F'F)F2F4F'F.F'F &F2!\"***F;F'F)F1F8F'F&F2F1**F;F2F)F2F.F2F&F'F6**F;F2F)F1F4F'F&F'F1**F ;F'F)F2F.F2F&F'F1**F;F'F)F1F4F'F&F'F6*(F;F2F)F1F.F'F6*(F;F'F)F1F.F'F2* (F;F1F)F1F.F'F'F@F1" }}{PARA 6 "" 1 "" {TEXT -1 798 " t1 = f(x); \n t3 = diff(f(x),x);\n t4 = t3*t3;\n t6 = x*x;\n \+ t7 = t4*t3*t6;\n t8 = diff(diff(f(x),x),x);\n t9 = t1*t8;\n \+ t12 = t1*t1;\n t13 = diff(diff(diff(f(x),x),x),x);\n t1 4 = t12*t13;\n t16 = l*t1;\n t17 = t4*x;\n t19 = l*t12; \n t20 = t8*x;\n t22 = l*l;\n t23 = t22*t12;\n t27 = t4*t4;\n t28 = t6*x;\n t34 = t8*t8;\n t37 = t12*t1; \n t45 = l*t37;\n t49 = t22*t37;\n t58 = -6.0*t27*t28+1 2.0*t9*t4*t28-4.0*t14*t3*t28-3.0*t12*t34*t28+t37*diff\n(diff(diff(diff (f(x),x),x),x),x)*t28+6.0*t16*t7-9.0*t19*t8*t3*t6+3.0*t45*t13*t6\n-3.0 *t23*t17+3.0*t49*t20+3.0*t19*t17-3.0*t45*t20-3.0*t49*t3+2.0*t45*t3+t22 *l*\nt37*t3;\n t62 = x+3.0*t1*x*(2.0*t7-3.0*t9*t3*t6+t14*t6-2.0*t 16*t17+2.0*t19*t20+t23*\nt3-t19*t3)/t58;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"%" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\" \"%,$*&,,*$-%%diffG6$-%\"fG6#%\"xGF3F(!#C*(F0\"\"\"-F.6$F-F3F6F-\"\"# \"#O*(F0F9-F.6$F7F3F6F-F6!\")*&F0F9F7F9!\"'*&F0\"\"$-F.6$F-%\"BG6$\"\"!\"\"%,$ *&,0*$-%%diffG6$-%\"fG6#%\"xGF3\"\"&\"#C*(F0\"\"\"-F.6$F-F3F7F-\"\"$!# g*(F0\"\"#-F.6$F8F3F7F-F=\"#?*(F-F7F0F=F8F=\"#I*(F0F:-F.6$F>F3F7F-F7! \"&*(F0F:F8F7F>F7!#5*&F0F(-F.6$FDF3F7F7F7F0FF#F7F5" }}{PARA 11 "" 1 " " {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xGF'\"\"\"-%\"fG6#F+!\"\"" } }{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xGF'\"\"\"-% %diffG6$-%\"fG6#F+F+F,F0!\"\"" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\" AG6$%\"lG\"\"%,$*&,H*&)%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F.F.F(\"#C**F-F/ F3F/-F16$F0F.F/F0\"\"#!#O**F-F/F3F:-F16$F8F.F/F0F/\"\")*(F-F/F3F:F8F: \"\"'*(F-F/F3\"\"$-F16$F=F.F/!\"\"**F'F/)F.,&F'F/FFF/F/F3F/F0FC!#C*,F' F/FHF/F3F:F8F/F0F/F6**F'F/FHF/F3FCF=F/!\"%**F'F:)F.,&!\"#F/F'F/F/F3F:F 0F:\"#7**F'F:FOF/F3FCF8F/!\"'**F'F/FOF/F3F:F0F:!#7**F'F/FOF/F3FCF8F/FA **F'F:)F.,&F'F/!\"$F/F/F3FCF0F/FR**F'F/FYF/F3FCF0F/!\")**F'FCFYF/F3FCF 0F/FM*(F'FC)F.,&F'F/FMF/F/F3F(FT*(F'F:FjnF/F3F(\"#6*(F'F(FjnF/F3F(F/*( F'F/FjnF/F3F(FTF/F3!\"&#F/F6" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"B G6$%\"lG\"\"%,$*&,Z*()%\"xGF'\"\"\"-%\"fG6#F.F(-%%diffG6$-F46$-F46$-F4 6$-F46$F0F.F.F.F.F.F/F/*&F-F/F<\"\"&\"#C*,F'F/)F.,&F'F/!\"\"F/F/F0\"\" #F:F/F%(xprimeAG,&%\"xG\"\"\"**-%\"fG6#F&F'F&F',6 *&-%%diffG6$F)F&\"\"$F&F1!\"'**F)F'-F/6$F.F&F'F.F'F&F1\"\"'*(F)\"\"#-F /6$F4F&F'F&F1!\"\"**%\"lGF'F)F'F.F8F&F8F6**F=F'F)F8F4F'F&F8!\"$**F=F8F )F8F.F'F&F'F?**F=F'F)F8F.F'F&F'F1*&F=F8F)F1F?*&F=F'F)F1F8*&F=F1F)F1F'F ',H*&F.\"\"%F&FG\"#C**F)F'F4F'F.F8F&FG!#O**F)F8F9F'F.F'F&FG\"\")*(F)F8 F4F8F&FGF6*(F)F1-F/6$F9F&F'F&FGF;**F=F'F)F'F.F1F&F1!#C*,F=F'F)F8F4F'F. F'F&F1FH**F=F'F)F1F9F'F&F1!\"%**F=F8F)F8F.F8F&F8\"#7**F=F8F)F1F4F'F&F8 F2**F=F'F)F8F.F8F&F8!#7**F=F'F)F1F4F'F&F8F6**F=F8F)F1F.F'F&F'FW**F=F'F )F1F.F'F&F'!\")**F=F1F)F1F.F'F&F'FU*&F=F1F)FGF2*&F=F8F)FG\"#6*&F=FGF)F GF'*&F=F'F)FGF2F;FG" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&% \"xG\"\"\"**-%\"fG6#F&F'F&F',@*&-%%diffG6$F)F&\"\"%F&\"\"$\"\"'**F)F'- F/6$F.F&F'F.\"\"#F&F2!#7**F)F7-F/6$F5F&F'F.F'F&F2F1*(F)F7F5F7F&F2F2*(F )F2-F/6$F:F&F'F&F2!\"\"**%\"lGF'F)F'F.F2F&F7!\"'*,FBF'F)F7F5F'F.F'F&F7 \"\"***FBF'F)F2F:F'F&F7!\"$**FBF7F)F7F.F7F&F'F2**FBF7F)F2F5F'F&F'FG**F BF'F)F7F.F7F&F'FG**FBF'F)F2F5F'F&F'F2*(FBF7F)F2F.F'F2*(FBF'F)F2F.F'!\" #*(FBF2F)F2F.F'F@F',Z*&F.\"\"&F&F1\"#C*(F)F1-F/6$F>F&F'F&F1F'*(FBF'F)F 1F.F'FC*(FBF7F)F1F.F'\"#6**FBF'F)F1F5F'F&F'\"\")**FBF2F)F1F5F'F&F'F1** FBF'F)F2F.F7F&F'!\")**FBF7F)F1F:F'F&F7F3**FBF'F)F7F.F2F&F7F8**FBF'F)F1 F:F'F&F7FC*,FBF'F)F7F5F'F.F7F&F2\"#[**FBF'F)F'F.F1F&F2!#C*,FBF7F)F2F5F 'F.F'F&F7!#=**FBF2F)F2F.F7F&F'!\"%*,FBF'F)F2F5F'F.F'F&F7\"#=**F)F2F5F' F:F'F&F1!#5*,FBF'F)F2F:F'F.F'F&F2!#;**FBF'F)F2F5F7F&F2F8**FBF7F)F2F.F7 F&F'\"#7**FBF'F)F1F>F'F&F2F1**FBF7F)F7F.F2F&F7F\\p**F.F'F)F7F5F7F&F1\" #I**F)F2F>F'F.F'F&F1!\"&**F)F'F5F'F.F2F&F1!#g*(FBF2F)F1F.F'FC**F)F7F:F 'F.F7F&F1\"#?**FBF7F)F1F5F'F&F'F8*(FBF1F)F1F.F'F'F@Fco" }}{PARA 6 "" 1 "" {TEXT -1 1455 " t1 = f(x);\n t3 = diff(f(x),x);\n \+ t4 = t3*t3;\n t5 = t4*t4;\n t6 = x*x;\n t7 = t6*x;\n \+ t8 = t5*t7;\n t9 = diff(diff(f(x),x),x);\n t10 = t1*t9;\n t13 = t1*t1;\n t14 = diff(diff(diff(f(x),x),x),x);\n t 15 = t13*t14;\n t18 = t9*t9;\n t21 = t13*t1;\n t22 = di ff(diff(diff(diff(f(x),x),x),x),x);\n t23 = t21*t22;\n t25 = l*t1;\n t26 = t4*t3;\n t27 = t26*t6;\n t29 = l*t13;\n \+ t31 = t9*t3*t6;\n t33 = l*t21;\n t34 = t14*t6;\n t 36 = l*l;\n t37 = t36*t13;\n t38 = t4*x;\n t40 = t36*t2 1;\n t41 = t9*x;\n t47 = t36*l;\n t48 = t47*t21;\n \+ t50 = 6.0*t8-12.0*t10*t4*t7+4.0*t15*t3*t7+3.0*t13*t18*t7-t23*t7-6.0*t 25*\nt27+9.0*t29*t31-3.0*t33*t34+3.0*t37*t38-3.0*t40*t41-3.0*t29*t38+3 .0*t33*t41+3.0\n*t40*t3-2.0*t33*t3-t48*t3;\n t51 = t13*t13;\n \+ t52 = t47*t51;\n t54 = l*t51;\n t56 = t36*t36;\n t59 \+ = t36*t51;\n t63 = t6*t6;\n t77 = -6.0*t52*t3-6.0*t54*t3+t56 *t51*t3+11.0*t59*t3+t51*diff(diff(diff(\ndiff(diff(f(x),x),x),x),x),x) *t63+24.0*t5*t3*t63-4.0*t48*t38-18.0*t40*t31-24.0*\nt25*t8+48.0*t29*t9 *t4*t7-6.0*t54*t34-12.0*t29*t27+6.0*t59*t34+8.0*t54*t41;\n t103 = 4.0*t52*t41-8.0*t33*t38+12.0*t37*t27+12.0*t40*t38-12.0*t33*t18*t7\n-1 0.0*t21*t9*t14*t63-16.0*t33*t14*t3*t7+18.0*t33*t31-60.0*t10*t26*t63+20 .0*t15*\nt4*t63-5.0*t23*t3*t63+30.0*t3*t13*t18*t63+4.0*t54*t22*t7-12.0 *t59*t41;\n t108 = x-4.0*t1*x*t50/(t77+t103);" }}{PARA 11 "" 1 " " {XPPMATH 20 "6#>%\"wG\"\"&" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"A G6$\"\"!\"\"&,$*&,0*$-%%diffG6$-%\"fG6#%\"xGF3F(\"$?\"*(F0\"\"\"-F.6$F -F3F6F-\"\"$!$S#*(F0\"\"#-F.6$F7F3F6F-F<\"#g*(F-F6F0F-%\"BG6$\"\"!\"\"&,$*&,8*$-%%diff G6$-%\"fG6#%\"xGF3\"\"'!$?\"*(F0\"\"\"-F.6$F-F3F7F-\"\"%\"$g$*(F0\"\"# -F.6$F8F3F7F-\"\"$F5*(F-F=F0F=F8F=!$q#*(F0F@-F.6$F>F3F7F-F=\"#I**F-F7F 0F@F8F7F>F7\"$?\"*(F0F:-F.6$FDF3F7F-F7!\"'*&F0F@F8F@FF*(F0F:F8F7FDF7!# :*&F0F:F>F=!#5*&F0F(-F.6$FJF3F7F7F7F0FL#!\"\"FH" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"!*&)%\"xGF'\"\"\"-%\"fG6#F+!\"\"" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xGF'\"\"\"-%% diffG6$-%\"fG6#F+F+F,F0!\"\"" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"A G6$%\"lG\"\"&,$*&,^o*(F'\"\"\")%\"xG,&F'F-!\"&F-F--%\"fG6#F/F(\"#C*(F' \"\"%F.F-F2F(!#5*(F'\"\"$F.F-F2F(\"#N*(F'F(F.F-F2F(F-*(F'\"\"#F.F-F2F( !#]*()F/F'F-F2F7-%%diffG6$-FC6$-FC6$-FC6$-FC6$F2F/F/F/F/F/F-!\"\"*&FAF -FKF(!$?\"*,F'F-)F/,&F'F-FMF-F-F2F>FIF-FKF>!$!=**FAF-F2F-FIF-FKF:\"$S# **FAF-F2F>FGF-FKF>!#g**FAF-FKF-F2F>FIF>!#!***FAF-F2F:FEF-FKF-\"#5**FAF -F2F:FIF-FGF-\"#?**F'F-FQF-F2F-FKF7\"$?\"*,F'F-FQF-F2F:FGF-FKF-\"#S**F 'F-FQF-F2F:FIF>\"#I**F'F-FQF-F2F7FEF-F1**F'F>)F/,&!\"#F-F'F-F-F2F>FKF: FW*,F'F>F`oF-F2F:FIF-FKF-\"#g**F'F>F`oF-F2F7FGF-F8**F'F-F`oF-F2F>FKF:F do*,F'F-F`oF-F2F:FIF-FKF-FW**F'F-F`oF-F2F7FGF-Fen**F'F>)F/,&F'F-!\"$F- F-F2F:FKF>FW**F'F>FjoF-F2F7FIF-F]o**F'F-FjoF-F2F:FKF>F[o**F'F-FjoF-F2F 7FIF-!#?**F'F:FjoF-F2F:FKF>Fgn**F'F:FjoF-F2F7FIF-F8**F'F-)F/,&F'F-!\"% F-F-F2F7FKF-F]o**F'F:FdpF-F2F7FKF-F]o**F'F>FdpF-F2F7FKF-!#b**F'F7FdpF- F2F7FKF-F1F-F2!\"'#FMFin" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$% \"lG\"\"&,$*&,`q*&)%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F.F.\"\"'!$?\"*(F-F/ F3\"\"%-F16$-F16$F0F.F.\"\"#!#5*(F-F/F3F(-F16$-F16$-F16$F:F.F.F.F/F/** F'F>)F.,&F'F/!\"%F/F/F3F9F0F>!#b**F'F>FHF/F3F(F!\"&**F'F9FHF/F3F(F\"#I**F'F/FHF/F3F(FF\"$+\"*,F'F/FinF/F3FenF 0F/F\"$]\"*,F'F/FinF/F3F9FEF/F0F/!#D*,F'F/FinF/F3F9F)F.,&!\"#F/F'F/F/F3F>F0F9!#g*,F'F>FioF/F3FenFF\\o*,F'F>FioF/F3F9F:F/F0F/!#S**F'F>FioF/F3F9FFT**F'F>FioF/F3F( FEF/\"#5**F'F/FioF/F3F>F0F9\"#g*,F'F/FioF/F3FenFF7**F-F/F3F9FCF /F0F/!\"'**F-F/F3F9FFVF/F3F(F0F/Ffo**F'F/)F.,&F'F/!\"$ F/F/F3F(F:F/\"#?**F'FenF\\qF/F3FenF0FenF_q*,F'FenF\\qF/F3F9FFR**F'F/FioF/F3F(FEF/F?**F'F >F\\qF/F3FenF0FenF\\p*,F'F>F\\qF/F3F9FF\\qF/F3F(F:F/ FT**F'F/F\\qF/F3FenF0Fen\"#S*,F'F/FioF/F3F9F:F/F0F/Fjq*,F'F/F\\qF/F3F9 FFR**F'FenFHF/F3F(FF:F/F0FenF7**F-F/F0F>F3F>F!$q#** F-F/F3FenFEF/F0F>FR*,F-F/F0F/F3FenF%(xprimeAG,&%\"xG\"\"\"**-%\"fG6#F&F' F&F',H*&-%%diffG6$F)F&\"\"%F&F1\"#C**F)F'-F/6$F.F&F'F.\"\"#F&F1!#O**F) F6-F/6$F4F&F'F.F'F&F1\"\")*(F)F6F4F6F&F1\"\"'*(F)\"\"$-F/6$F9F&F'F&F1! \"\"**%\"lGF'F)F'F.F?F&F?!#C*,FDF'F)F6F4F'F.F'F&F?F2**FDF'F)F?F9F'F&F? !\"%**FDF6F)F6F.F6F&F6\"#7**FDF6F)F?F4F'F&F6!\"'**FDF'F)F6F.F6F&F6!#7* *FDF'F)F?F4F'F&F6F=**FDF6F)F?F.F'F&F'FJ**FDF'F)F?F.F'F&F'!\")**FDF?F)F ?F.F'F&F'FH*&FDF?F)F1FL*&FDF6F)F1\"#6*&FDF1F)F1F'*&FDF'F)F1FLF',^o*(F) F1-F/6$F@F&F'F&\"\"&FB**FDF'F)F1F.F'F&F'\"#I*&FDF?F)Fgn\"#N*&F.FgnF&Fg n!$?\"*&FDF6F)Fgn!#]*&FDF1F)Fgn!#5*&FDF'F)FgnF2*&FDFgnF)FgnF'**FDF6F)F 1F.F'F&F'!#b**FDF1F)F1F.F'F&F'!\"&**F.F'F)F6F4F6F&Fgn!#!***FDF?F)F1F.F 'F&F'Fin**F)F6F9F'F.F6F&Fgn!#g**F)F'F4F'F.F?F&Fgn\"$S#**FDF'F)F?F4F6F& F1Fin**F)F?F@F'F.F'F&Fgn\"#5**FDF6F)F?F.F6F&F6F\\p**FDF'F)F1F9F'F&F?Fa p**FDF?F)F?F.F6F&F6\"#?**FDF'F)F'F.F1F&F1\"$?\"**FDF'F)F?F.F6F&F6\"#S* *FDF'F)F6F.F?F&F?\"#g**FDF6F)F1F4F'F&F6Fin**FDF6F)F1F9F'F&F?Fao**F)F?F 4F'F9F'F&FgnFep**FDF6F)F6F.F?F&F?F\\p**FDF'F)F1F@F'F&F1Fgo**FDF?F)F1F4 F'F&F6Fao**FDF'F)F1F4F'F&F6!#?*,FDF'F)F?F9F'F.F'F&F1Fip*,FDF'F)F?F4F'F .F'F&F?F\\p*,FDF'F)F6F4F'F.F6F&F1!$!=*,FDF6F)F?F4F'F.F'F&F?F[qFBFgn" } }{PARA 12 "" 1 "" {XPPMATH 20 "6#>%(xprimeBG,&%\"xG\"\"\"**-%\"fG6#F&F 'F&F',Z*&-%%diffG6$F)F&\"\"&F&\"\"%!#C*(F)F2-F/6$-F/6$-F/6$-F/6$F.F&F& F&F&F'F&F2!\"\"*(%\"lGF'F)F2F.F'\"\"'*(F?\"\"#F)F2F.F'!#6**F?F'F)F2F;F 'F&F'!\")**F?\"\"$F)F2F;F'F&F'!\"%**F?F'F)FGF.FBF&F'\"\")**F?FBF)F2F9F 'F&FB!\"'**F?F'F)FBF.FGF&FB\"#7**F?F'F)F2F9F'F&FBF@*,F?F'F)FBF;F'F.FBF &FG!#[**F?F'F)F'F.F2F&FG\"#C*,F?FBF)FGF;F'F.F'F&FB\"#=**F?FGF)FGF.FBF& F'F2*,F?F'F)FGF;F'F.F'F&FB!#=**F)FGF;F'F9F'F&F2\"#5*,F?F'F)FGF9F'F.F'F &FG\"#;**F?F'F)FGF;FBF&FGFN**F?FBF)FGF.FBF&F'!#7**F?F'F)F2F7F'F&FGFH** F?FBF)FBF.FGF&FBFin**F.F'F)FBF;FBF&F2!#I**F)FGF7F'F.F'F&F2F1**F)F'F;F' F.FGF&F2\"#g*(F?FGF)F2F.F'F@**F)FBF9F'F.FBF&F2!#?**F?FBF)F2F;F'F&F'FN* (F?F2F)F2F.F'F=F',`q*&F.F@F&F1\"$?\"**F?F'F)F1F7F'F&FGFZ**F?F2F)F1F;F' F&F'!\"&**F?F'F)F1F;F'F&F'\"#I**F?F'F)F'F.F1F&F2!$?\"**F?FBF)FGF.FGF&F BF`o*,F?FBF)F2F;F'F.F'F&FB!#!***F?FBF)F1F9F'F&FBF]p*,F?F'F)FGF.F'F;FBF &F2!$]\"*,F?F'F)F2F7F'F.F'F&F2\"#D*,F?F'F)F2F;F'F9F'F&F2\"#]**F?F'F)F1 F5F'F&F2F[p**F?FBF)FBF.F2F&FGF`o**F?F2F)F2F.FBF&F'F1**F?FGF)F2F.FBF&F' F]o*,F?FBF)FGF;F'F.FBF&FGF_p**F?FBF)F1F7F'F&FG!#5**F?F'F)FGF.FGF&FB!#S **F?FBF)F2F.FBF&F'\"#b**F?F'F)F2F.FBF&F'F]o**F?FBF)F1F;F'F&F'!#b**F)F' F;F'F.F2F&F1!$g$**F)FBF9F'F.FGF&F1Fho**F.FBF)FBF;FBF&F1\"$q#**F)FGF7F' F.FBF&F1F]o*,F.F'F)FGF;F'F9F'F&F1F_p**F)F2F5F'F.F'F&F1F@**F)F2F;F'F7F' F&F1\"#:*,F?F'F)F2F9F'F.F'F&FGFbq*,F?F'F)F2F;F'F.F'F&FBF`o**F?FGF)F1F; F'F&F'F]p**F?F'F)FBF.F2F&FG!#g*,F?F'F)FGF;F'F.FBF&FGFho**F?F'F)F1F9F'F &FBFco**F?FGF)FGF.FGF&FBFco*,F?FGF)F2F;F'F.F'F&FBF]p**F?FGF)F1F9F'F&FB F`q*,F?F'F)FBF;F'F.FGF&F2\"$+$*,F?FBF)F2F9F'F.F'F&FG\"#S**F?FBF)F2F;FB F&FGF]p*,F?F'F)FGF9F'F.FBF&F2!$+\"**F?F'F)F2F;FBF&FGF]o*(F?F1F)F1F.F'F =*(F?FGF)F1F.F'!#N*(F?F2F)F1F.F'FZ*(F?F'F)F1F.F'F3*(F)FGF;FGF&F1F]o*(F )F1-F/6$F5F&F'F&F1F=*(F?FBF)F1F.F'Fip*(F)F2F9FBF&F1FZF=F1" }}{PARA 6 " " 1 "" {TEXT -1 2438 " t1 = f(x);\n t3 = l*l;\n t4 = t1 *t1;\n t5 = t4*t4;\n t6 = t3*t5;\n t7 = diff(f(x),x);\n t9 = l*t5;\n t11 = diff(diff(diff(diff(diff(f(x),x),x),x),x ),x);\n t12 = t5*t11;\n t13 = x*x;\n t14 = t13*t13;\n \+ t16 = t3*t3;\n t17 = t16*t5;\n t19 = t3*l;\n t20 = \+ t19*t5;\n t22 = t4*t1;\n t23 = l*t22;\n t24 = diff(diff (f(x),x),x);\n t25 = t24*t24;\n t26 = t13*x;\n t27 = t2 5*t26;\n t30 = diff(diff(diff(f(x),x),x),x);\n t34 = t30*t7* t26;\n t37 = t24*t7*t13;\n t39 = t19*t22;\n t40 = t7*t7 ;\n t41 = t40*x;\n t43 = t3*t22;\n t45 = l*t1;\n t 46 = t40*t40;\n t47 = t46*t26;\n t49 = l*t4;\n t51 = t2 4*t40*t26;\n t53 = t30*t13;\n t55 = -11.0*t6*t7+6.0*t9*t7-t1 2*t14-t17*t7+6.0*t20*t7+12.0*t23*t27+10.0*\nt22*t24*t30*t14+16.0*t23*t 34-18.0*t23*t37+4.0*t39*t41+18.0*t43*t37+24.0*t45*t47\n-48.0*t49*t51+6 .0*t9*t53;\n t56 = t40*t7;\n t57 = t56*t13;\n t61 = t24 *x;\n t65 = t46*t7*t14;\n t67 = t4*t30;\n t70 = t1*t24; \n t76 = diff(diff(diff(diff(f(x),x),x),x),x);\n t77 = t22*t 76;\n t81 = t76*t26;\n t83 = t3*t4;\n t85 = 12.0*t49*t5 7-6.0*t6*t53+8.0*t23*t41-4.0*t20*t61-8.0*t9*t61-24.0*t65\n+12.0*t6*t61 -20.0*t67*t40*t14+60.0*t70*t56*t14-30.0*t7*t4*t25*t14+5.0*t77*t7*\nt14 -12.0*t43*t41-4.0*t9*t81-12.0*t83*t57;\n t87 = t5*t1;\n t88 \+ = t19*t87;\n t92 = t14*x;\n t94 = t30*t30;\n t97 = t3*t 87;\n t99 = l*t87;\n t107 = t16*t87;\n t113 = -35.0*t88 *t7-t87*diff(diff(diff(diff(diff(diff(f(x),x),x),x),x),x)\n,x)*t92+10. 0*t5*t94*t92+50.0*t97*t7-24.0*t99*t7-t16*l*t87*t7-30.0*t22*t25*t24*\nt 92+10.0*t107*t7-10.0*t97*t81+5.0*t17*t41-120.0*t43*t51-30.0*t20*t41;\n t117 = t24*t30;\n t135 = 60.0*t83*t47-5.0*t99*t11*t14+50.0* t9*t117*t14-150.0*t23*t7*t25*t14\n+25.0*t9*t76*t7*t14+60.0*t43*t57+30. 0*t97*t53-90.0*t6*t37-120.0*t45*t65+30.0*\nt99*t61-5.0*t107*t61+10.0*t 99*t81+120.0*t46*t40*t92;\n t158 = -20.0*t99*t53-30.0*t9*t41-60.0 *t49*t47+30.0*t88*t61+60.0*t9*t37\n-40.0*t9*t34+15.0*t5*t24*t76*t92-12 0.0*t7*t22*t117*t92+6.0*t12*t7*t92-30.0*t77*\nt40*t92+270.0*t40*t4*t25 *t92+120.0*t67*t56*t92;\n t177 = -360.0*t70*t46*t92-55.0*t97*t61+ 55.0*t6*t41-40.0*t23*t57-100.0*t23\n*t30*t40*t14-30.0*t9*t27+120.0*t23 *t51+30.0*t6*t27+40.0*t6*t34+300.0*t49*t24*\nt56*t14+30.0*t20*t37-10.0 *t88*t53-20.0*t39*t57;\n t183 = x+5.0*t1*x*(t55+t85)/(t113+t135+t 158+t177);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"'" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"',$*&,8*$-%%diffG6$-%\"fG6#% \"xGF3F(\"$?(*(F0\"\"\"-F.6$F-F3F6F-\"\"%!%+=*(F0\"\"#-F.6$F7F3F6F-\" \"$\"$![*(F-F-%\"BG6$\"\"!\"\"',$*&,@*(-%\"fG6#%\"xG\"\"&-%%diffG6$ -F36$-F36$F-F0F0F0\"\"\"-F36$F2F0F9!#N**F7F9F-\"\"%F5F9F:F9\"$5#**F7\" 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FF'F&F/!%]5**F.FLF)F0F1F/F&F'\"$0\"**F.F'F)FLF1F6F&F/\"%35*,F.F9F)F0FH F'F1F'F&F/F[s**F.F/F)FLF1F6F&F/Fa[l*,F.F/F)F0FHF'F1F'F&F/\"%]J**F.F/F) F9F1F9F&F6!%5B**F.F0F)FfrFHF'F&F'Ffr*,F.F6F)F0FFF'F1F'F&F6\"$S)**F.F6F )F0FHF/F&F6F[s**F.F6F)F6F1FLF&F9Feal*,F.F'F)FLFBF'F1F/F&F0\"$%H*,F.F6F )FLFFF'F1F/F&F9\"$+(*,F.F6F)FLF1F'FHF/F&F9Fgz*,F.F'F)FLFDF'F1F/F&FLF_w *,F.F'F)F9FDF'F1F6F&F0!%q9*,F.F6F)F9FHF'F1F6F&F9Fa[l**F.F'F)FfrFHF'F&F 'F]q*.F.F'F)FLF1F'FHF'FDF'F&F0F`z**F1F/F)F6FHF6F&Ffr\"&!35*,F.F6F)FLFH F'F1F/F&F6Fiq**F.F9F)FLF1F6F&F/!$?%*.F.F/F)FLF1F'FHF'FFF'F&FLFhr**F.F' F)F0F1F/F&F'Feal**F.F9F)FfrFDF'F&F6F_r**F)F0FHF'F@F'F&Ffr!#G*,F.F'F)F0 FHF'F1F'F&F/!%7:*,F.F'F)F0FFF'F1F'F&F6Feal*,F.F9F)F0FFF'F1F'F&F6Fcq**F .F9F)F9F1F9F&F6Feq**F.F/F)FfrFDF'F&F6\"$&QFJFj\\l" }}{PARA 6 "" 1 "" {TEXT -1 6427 " t1 = f(x);\n t3 = l*l;\n t4 = t3*t3;\n \+ t5 = t4*l;\n t6 = t1*t1;\n t7 = t6*t6;\n t8 = t7*t 6;\n t9 = t5*t8;\n t10 = diff(f(x),x);\n t12 = diff(dif f(diff(diff(diff(diff(diff(f(x),x),x),x),x),x),x),x);\n t13 = t8* t12;\n t14 = x*x;\n t15 = t14*t14;\n t16 = t15*t14;\n \+ t18 = l*t8;\n t20 = t4*t8;\n t22 = t3*l;\n t23 = t2 2*t8;\n t25 = t3*t8;\n t27 = t4*t3;\n t28 = t27*t8;\n \+ t30 = t7*t1;\n t31 = l*t30;\n t32 = diff(diff(f(x),x),x) ;\n t34 = t32*t10*t14;\n t36 = t3*t7;\n t37 = t10*t10; \n t39 = t14*x;\n t40 = t32*t37*t39;\n t42 = diff(diff( diff(f(x),x),x),x);\n t43 = t42*t14;\n t46 = l*t7;\n t4 7 = t37*t10;\n t48 = t47*t14;\n t50 = t3*t30;\n t51 = d iff(diff(diff(diff(f(x),x),x),x),x);\n t53 = t51*t10*t15;\n \+ t55 = t32*t32;\n t56 = t55*t39;\n t58 = t32*x;\n t60 = \+ t6*t1;\n t61 = t22*t60;\n t62 = t37*t37;\n t63 = t62*t3 9;\n t65 = t4*t30;\n t67 = t51*t39;\n t69 = t22*t30;\n \+ t71 = t22*t7;\n t73 = 15.0*t9*t10-t13*t16+120.0*t18*t10-85.0 *t20*t10+225.0*t23*t10-274.0*\nt25*t10-t28*t10-270.0*t31*t34+720.0*t36 *t40+90.0*t23*t43-165.0*t25*t43+180.0*\nt46*t48+75.0*t50*t53-180.0*t50 *t56-144.0*t18*t58+120.0*t61*t63+45.0*t65*t34\n-40.0*t18*t67+60.0*t69* t56-240.0*t71*t40;\n t74 = t60*t51;\n t77 = t30*t32;\n \+ t78 = diff(diff(diff(diff(diff(f(x),x),x),x),x),x);\n t85 = t42*t 37*t15;\n t90 = t10*t7;\n t91 = t42*t42;\n t95 = t7*t78 ;\n t99 = t6*t42;\n t104 = t42*t10*t39;\n t106 = t78*t1 5;\n t108 = t32*t42;\n t109 = t108*t15;\n t112 = t3*t6; \n t113 = t62*t10;\n t114 = t113*t15;\n t116 = t4*t7;\n t121 = t10*t55*t15;\n t123 = t3*t60;\n t125 = t32*t47* t15;\n t128 = 80.0*t69*t104+15.0*t18*t106-150.0*t31*t109+495.0*t5 0*t34-360.0*\nt112*t114-30.0*t116*t48-330.0*t36*t48+60.0*t25*t67-450.0 *t36*t121+900.0*t123*\nt125-270.0*t69*t34;\n t133 = l*t60;\n \+ t135 = t55*t32;\n t136 = t15*x;\n t137 = t135*t136;\n \+ t144 = t62*t47*t16;\n t145 = t32*t51;\n t146 = t145*t16;\n \+ t148 = t1*t32;\n t151 = diff(diff(diff(diff(diff(diff(f(x),x) ,x),x),x),x),x);\n t152 = t30*t151;\n t156 = t37*t60;\n \+ t157 = t108*t16;\n t166 = t51*t37*t136;\n t169 = t37*x;\n \+ t174 = t37*t55*t136;\n t176 = 1260.0*t156*t157-900.0*t133*t12 5+90.0*t18*t43+35.0*t30*t42*t51*t16\n-6.0*t9*t58-180.0*t46*t166+160.0* t31*t104+144.0*t31*t169+60.0*t20*t58-15.0*t25*\nt106+1620.0*t133*t174; \n t178 = t151*t136;\n t182 = t5*t30;\n t184 = l*t6;\n \+ t186 = t91*t136;\n t194 = t78*t10*t136;\n t197 = t108*t 136;\n t200 = t42*t47*t136;\n t203 = t32*t62*t136;\n t2 06 = t145*t136;\n t210 = l*t1;\n t211 = t62*t37;\n t212 = t211*t136;\n t216 = 36.0*t31*t194-720.0*t46*t10*t197+720.0*t13 3*t200-2160.0*t184*t203\n-300.0*t50*t169+90.0*t31*t206-20.0*t23*t67+30 0.0*t25*t58+720.0*t210*t212-60.0*\nt65*t169+180.0*t71*t48;\n t220 = t7*t60;\n t221 = t4*t220;\n t225 = t15*t39;\n t227 = t3*t220;\n t229 = t5*t220;\n t231 = t27*t220;\n t233 = t22*t220;\n t238 = t55*t55;\n t241 = t51*t51;\n t244 = l*t220;\n t256 = -735.0*t221*t10+t220*diff(diff(diff(diff(diff(d iff(diff(diff(f(x),\nx),x),x),x),x),x),x),x)*t225-1764.0*t227*t10+175. 0*t229*t10-21.0*t231*t10+\n1624.0*t233*t10+t4*t22*t220*t10-630.0*t7*t2 38*t225-35.0*t8*t241*t225+720.0*t244\n*t10+315.0*t18*t206+5670.0*t46*t 174+70.0*t244*t106+56.0*t152*t37*t225-8.0*t13*\nt10*t225+420.0*t30*t55 *t51*t225;\n t259 = t62*t62;\n t270 = t31*t10;\n t275 = t10*t30;\n t276 = t42*t51;\n t285 = -6720.0*t99*t113*t225-5 040.0*t259*t225-21.0*t244*t178-126.0*t25*\nt194-630.0*t31*t137+1680.0* t74*t62*t225-315.0*t25*t206+2520.0*t46*t200+126.0*\nt18*t194+21.0*t227 *t178-2520.0*t270*t197-7560.0*t133*t203+20160.0*t148*t211*\nt225+560.0 *t275*t276*t225+13440.0*t47*t60*t108*t225-2520.0*t123*t114-336.0*t95* \nt47*t225;\n t301 = t55*t42;\n t308 = t37*t7;\n t315 = t32*t78;\n t318 = t91*t225;\n t320 = -25200.0*t62*t6*t55*t2 25+210.0*t18*t186-4200.0*t46*t125+6300.0*t36\n*t125-17640.0*t184*t32*t 113*t16+980.0*t31*t10*t91*t16+1050.0*t25*t109+525.0*t25\n*t53+1470.0*t 31*t301*t16-2520.0*t112*t212-4410.0*t46*t10*t135*t16-2520.0*t308*\nt14 5*t225-175.0*t23*t53+630.0*t50*t166-5040.0*t90*t301*t225+336.0*t275*t3 15*\nt225+560.0*t77*t318;\n t346 = -56.0*t8*t42*t78*t225+5040.0*t 210*t144+1680.0*t133*t114-7.0*t28*\nt169+21.0*t229*t43-210.0*t221*t43+ 735.0*t233*t43+42.0*t182*t48-350.0*t18*t53+\n1400.0*t31*t85+2100.0*t31 *t121+7.0*t244*t12*t16+5880.0*t133*t42*t62*t16-245.0*\nt18*t276*t16-49 .0*t18*t151*t10*t16-3150.0*t50*t121-2100.0*t50*t85;\n t365 = 1575 .0*t23*t169-210.0*t244*t67-1575.0*t233*t58-63.0*t9*t34-105.0*\nt20*t56 -1540.0*t25*t104-1155.0*t25*t56-1918.0*t25*t169+630.0*t18*t56+420.0*t6 5*\nt40-2520.0*t31*t40-105.0*t227*t106+4620.0*t50*t40-210.0*t233*t67-1 680.0*t308*\nt318-2520.0*t36*t200;\n t387 = -147.0*t18*t315*t16+1 7640.0*t133*t47*t55*t16+630.0*t50*t137+1918.0\n*t227*t58-8820.0*t46*t3 7*t157-350.0*t23*t109+1260.0*t71*t63-210.0*t25*t186+35.0\n*t233*t106-2 100.0*t50*t48+1260.0*t46*t63+630.0*t20*t34-1050.0*t227*t43+105.0*t9\n* t169+1008.0*t31*t48+504.0*t244*t43-595.0*t20*t169;\n t408 = -105. 0*t229*t58+1470.0*t69*t48-2205.0*t23*t34+595.0*t221*t58+\n2520.0*t184* t212-700.0*t18*t109+7560.0*t123*t203-5670.0*t36*t174+1050.0*t69*\nt121 -630.0*t31*t166+700.0*t69*t85+840.0*t61*t114+294.0*t31*t78*t37*t16+630 .0*\nt23*t56+840.0*t23*t104+7.0*t231*t58-2310.0*t36*t63;\n t432 = 3150.0*t25*t34-840.0*t244*t58-2100.0*t71*t125-1470.0*t46*t51*t47*\nt1 6-420.0*t65*t48-2520.0*t69*t40+10080.0*t156*t135*t225+1470.0*t270*t146 +385.0*\nt227*t67-210.0*t116*t63-140.0*t20*t104+840.0*t18*t104-28.0*t8 *t32*t151*t225\n-1512.0*t18*t34+840.0*t18*t169+35.0*t221*t67+2520.0*t5 0*t10*t197;\n t439 = x-7.0*t1*x*(-75.0*t31*t53+t176-15.0*t20*t43+ 240.0*t133*t63+21.0*\nt77*t78*t16+210.0*t74*t47*t16-480.0*t46*t40+300. 0*t46*t85-360.0*t123*t63+2520.0\n*t148*t113*t16-180.0*t46*t137-840.0*t 99*t62*t16-140.0*t90*t91*t16-42.0*t95*t37*\nt16+450.0*t46*t121-210.0*t 90*t146-720.0*t144+630.0*t10*t60*t135*t16+7.0*t152*\nt10*t16-210.0*t7* t55*t42*t16-2520.0*t47*t6*t55*t16+60.0*t31*t186-300.0*t36*t85+\n120.0* t31*t56+t216-210.0*t23*t58-240.0*t50*t104-6.0*t18*t178+150.0*t50*t109+ t73\n+210.0*t69*t169+6.0*t182*t169+t128+360.0*t184*t114)/(t256+t285+t3 20+t346+t365+\nt387+t408+t432);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>% \"wG\"\")" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"),$*&,N *(-%\"fG6#%\"xG\"\"&-%%diffG6$-F36$-F36$-F36$-F36$-F36$F-F0F0F0F0F0F0 \"\"\"F=\"\"#\"$o\"*(F-F?F;F?F=\"\"'\"'?69*(F-F@F9F?F=F1!&?.%*(F=\"\"% F-F@F;F@!'+7:*(F-\"\"$F7F?F=FH\"%+%)*(F-FHF5F?F=FK!%W8*(F=F@F-FKF;FK\" &+/&*(F=F@F-FHF9F@!%?n*(F-FC-F36$F2F0F?F=F?!#;*(F-FCF9F?F5F?!$7\"*(F-F CF;F?F2F?!#c*(F-F1F;F?F9F@\"%!o\"*(F-F1F;F@F7F?\"%g7*&F-\"\"(-F36$FTF0 F?F?**F=F?F-F1F9F?F7F?Ffn**F=F?F-F1F;F?F5F?\"%35*&F-FHF;FH!%?D*$F=F(FF **F=F@F-FHF;F?F7F?!&!35**F=FKF-FKF;F?F9F?\"&+s'*&F-FCF7F@!#q**F=F?F-FH F;F@F9F?!&g,#F?F-!\"*#!\"\"\"&?.%" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#> -%\"BG6$\"\"!\"\"),$*&,hn**-%%diffG6$-%\"fG6#%\"xGF3\"\"\"F0\"\"&-F.6$ F-F3F4-F.6$F6F3\"\"#!&?^\"**F-F4F0F5F6F:-F.6$F8F3F4!&S8\"**F0\"\"'F6F4 F8F4F=F4\"%?D**F-\"\"%F0\"\"$F6F4F8F4!'+7:**F-F:F0F5F8F4F=F4!%gv**F-F: F0F5F6F4-F.6$F=F3F4!%OX**F-FEF0FDF6F4F=F4\"&S-$**F-F:F0FDF6F:F8F4\"&?2 **(F0FAF6F:FJF4\"$c(*(F0\"\"(F6F4-F.6$-F.6$FJF3F3F4!#O*(F0FTF8F4FWF4!# %)*(F0FTF=F4FJF4!$E\"*(F0F5FWF4F-FE!$/&*(F0F4F6F4F-FT!'S9=*(F0F:F8F4F- FA\"&![g*(F-F5F0F:F6F:\"'g@F*(F0FEF=F4F-F5F;*(F0FDFJF4F-FD\"%CI*(F-FEF 0FEF6FEFF*(F-FEF0FDF8F:\"&g,#*(F0FAFUF4F-F:\"#s*(F0F5F6FEF8F4FH*$F-\" \"*\"&?.%*(F-F4F0FAF=F:\"$I'*(F-F4F0FDF6FD\"&!oA*&F0F(-F.6$-F.6$FUF3F3 F4F4*(F0FTFcpF4F-F4!\"**&F0FAF8FE\"$g&**F-F4F0FAF6F4FWF4\"$/&**F-F4F0F AF8F4FJF4\"%35F4F0Ffp#F4F[p" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"AG 6$%\"lG\"\"!*&)%\"xGF'\"\"\"-%\"fG6#F+!\"\"" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>-%\"BG6$%\"lG\"\"!*()%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F+ F+F,F0!\"\"" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$%\"lG\"\"),$*& ,h\\l*&)%\"xGF'\"\"\"-%%diffG6$-%\"fG6#F.F.F(\"&?.%*(F'\"\"#)F.,&F'F/! \")F/F/F3F(\"&oI\"*(F'\"\"$F9F/F3F(!&KJ\"*(F'F/F9F/F3F(!%S]*(F'\"\"(F9 F/F3F(!#G*(F'\"\"'F9F/F3F(\"$A$*(F'F(F9F/F3F(F/*(F'\"\"&F9F/F3F(!%g>*( 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F&F'\"$o\"**FKF6F)F>F4FVF&F.Fby*,FKF.F)F>F4F'F2F.F&FS\"&+J#*,FKF'F)F7F AF'F4F'F&F>\"$'>**FKFSF)FEF2F'F&F'Fcs*,FKF'F)F>F2F.F:F'F&F7F]_l*.FKF'F )F6F4F'F2F.F/F'F&F7F^\\m*,FKF6F)F>F2F'F4F.F&FV\"$s'*,FKF'F)F6FCF'F4FVF &F7!%)o#**FKF'F)FEFPF'F&F7FE**FKF.F)F.F4F7F&F>Fael*.FKF'F)FSF4FVF2F'F/ F'F&F7\"'?v5*,FKF6F)F7F2F'F4F'F&F.\"%g7*,FKF.F)FVF2F'F4F6F&F>Fegl*,FKF .F)FSF4FVF2F.F&F>\"&g0(*,FKF.F)F7FAF'F4F'F&F>!$'>*,FKF.F)F6F:F'F4FVF&F >Fcs*,FKF.F)FSF/F'F4FSF&F>F_]l*,FKF'F)F>F2F'F/F.F&F7Fhhl*.FKF'F)F>F4F' F2F'FCF'F&F7\"%)o#*,FKF'F)FVF2F'F4F6F&F>Ff]m**FKF'F)F7F:F.F&F7!$!G*,FK F.F)F7F2F'FCF'F&F>!$)e*,FKF'F)F6F:F'F4FVF&F>Fi]l*,FKF.F)F>FCF'F4F.F&F> \"%w6*,FKFVF)F7F/F'F4F'F&FV!%Sy*,FKF'F)F7F/F'F:F'F&F>\"$!)**,FKF'F)F>F CF'F4F.F&F>!%w6*,FKF'F)FSF/F'F4FSF&F>!&?N#*,FKF.F)F6F4F'F2FVF&F>F_w*,F KF.F)F>F2F.F/F'F&F>Fi]l*,FKFVF)F>F4F'F2F.F&FSFbal*,FKFVF)F7F:F'F4F'F&F SF[s*,FKFSF)F7F:F'F4F'F&FS!$]$**FKF.F)F7F4F.F&F'\"&7T\"*,FKFSF)F>F/F'F 4F.F&FSFiel**FKF'F)F6F2FSF&F7FhtFNF`_l" }}{PARA 6 "" 1 "" {TEXT -1 10042 " t1 = f(x);\n t3 = l*l;\n t4 = t3*t3;\n t5 \+ = t1*t1;\n t6 = t5*t1;\n t7 = t5*t5;\n t8 = t7*t6;\n \+ t9 = t4*t8;\n t10 = diff(f(x),x);\n t12 = diff(diff(diff( diff(diff(diff(diff(diff(f(x),x),x),x),x),x),x),x),x\n);\n t13 = \+ t8*t12;\n t14 = x*x;\n t15 = t14*x;\n t16 = t14*t14;\n \+ t17 = t16*t15;\n t19 = t3*l;\n t20 = t4*t19;\n t21 = t20*t8;\n t23 = t3*t8;\n t25 = t7*t5;\n t26 = diff(d iff(diff(diff(f(x),x),x),x),x);\n t27 = t26*t26;\n t30 = l*t 8;\n t32 = t4*l;\n t33 = t32*t8;\n t35 = t4*t3;\n \+ t36 = t35*t8;\n t38 = diff(diff(f(x),x),x);\n t39 = t38*t38; \n t40 = t39*t39;\n t43 = t19*t8;\n t45 = diff(diff(dif f(f(x),x),x),x);\n t46 = t5*t45;\n t47 = t10*t10;\n t48 = t47*t47;\n t49 = t48*t10;\n t52 = diff(diff(diff(diff(dif f(f(x),x),x),x),x),x);\n t53 = t52*t16;\n t55 = l*t25;\n \+ t56 = t38*t26;\n t57 = t16*x;\n t58 = t56*t57;\n t60 \+ = t7*t1;\n t64 = t48*t48;\n t65 = t64*t17;\n t66 = l*t6 0;\n t68 = t45*t47*t16;\n t70 = 735.0*t9*t10-t13*t17-t21*t10 +1764.0*t23*t10+35.0*t25*t27*t17-720.0*\nt30*t10-175.0*t33*t10+21.0*t3 6*t10+630.0*t7*t40*t17-1624.0*t43*t10+6720.0*t46*\nt49*t17-70.0*t30*t5 3-315.0*t55*t58-420.0*t60*t39*t26*t17+5040.0*t65-1400.0*t66*\nt68;\n \+ t73 = t10*t39*t16;\n t75 = diff(diff(diff(diff(diff(diff(f(x) ,x),x),x),x),x),x);\n t77 = t16*t14;\n t78 = t75*t10*t77;\n \+ t80 = t45*t26;\n t81 = t80*t77;\n t83 = l*t5;\n t8 5 = t38*t49*t77;\n t87 = t3*t25;\n t88 = t38*t45;\n t89 = t88*t16;\n t91 = l*t7;\n t92 = t47*t10;\n t94 = t38* t92*t16;\n t96 = t39*t38;\n t98 = t10*t96*t77;\n t100 = t39*t45;\n t101 = t100*t77;\n t103 = t3*t5;\n t104 = t 48*t47;\n t105 = t104*t57;\n t107 = t3*t60;\n t109 = t2 6*t47*t57;\n t111 = t19*t25;\n t113 = t26*t10*t16;\n t1 15 = t10*t60;\n t116 = t38*t52;\n t117 = t116*t17;\n t1 19 = t1*t38;\n t122 = t80*t17;\n t127 = t3*t6;\n t128 = t49*t16;\n t130 = 105.0*t23*t53-2100.0*t66*t73+49.0*t55*t78+245. 0*t55*t81+17640.0*\nt83*t85-1050.0*t87*t89+4200.0*t91*t94+4410.0*t91*t 98-1470.0*t66*t101+2520.0*\nt103*t105-630.0*t107*t109+175.0*t111*t113- 336.0*t115*t117-20160.0*t119*t104*t17\n-560.0*t115*t122+25200.0*t48*t5 *t39*t17+2520.0*t127*t128;\n t132 = t7*t52;\n t135 = t45*t45 ;\n t136 = t135*t57;\n t139 = t52*t10*t57;\n t141 = t96 *t57;\n t144 = t75*t57;\n t147 = t45*t92*t57;\n t149 = \+ t66*t10;\n t150 = t88*t57;\n t154 = t47*t39*t57;\n t156 = l*t6;\n t158 = t38*t48*t57;\n t160 = t4*t7;\n t161 = t48*t15;\n t163 = t26*t15;\n t167 = t47*x;\n t170 = t2 5*t38;\n t173 = 336.0*t132*t92*t17-210.0*t55*t136+126.0*t87*t139+ 630.0*t66*t141+\n315.0*t87*t58+21.0*t30*t144-2520.0*t91*t147+2520.0*t1 49*t150-126.0*t55*t139\n-5670.0*t91*t154+7560.0*t156*t158+210.0*t160*t 161-385.0*t23*t163-2520.0*t107*\nt10*t150-840.0*t55*t167-35.0*t9*t163+ 28.0*t170*t75*t17;\n t174 = t4*t60;\n t175 = t92*t14;\n \+ t177 = t38*x;\n t179 = t56*t77;\n t182 = t26*t92*t77;\n \+ t184 = t19*t6;\n t187 = t52*t47*t77;\n t189 = t19*t60;\n \+ t195 = t45*t10*t15;\n t197 = t39*t15;\n t199 = t4*t25;\n t201 = t38*t10*t14;\n t205 = t32*t25;\n t207 = t45*t14 ;\n t209 = 420.0*t174*t175+840.0*t30*t177-1470.0*t149*t179+1470.0 *t91*t182\n-840.0*t184*t128-294.0*t66*t187-700.0*t189*t68-1050.0*t189* t73+630.0*t66*t109\n-7.0*t36*t177-840.0*t111*t195-630.0*t111*t197-630. 0*t199*t201+2100.0*t107*t175\n-3150.0*t87*t201-105.0*t205*t167-504.0*t 30*t207;\n t220 = t88*t77;\n t224 = t92*t39*t77;\n t226 = t3*t7;\n t228 = t116*t77;\n t231 = t19*t7;\n t235 = \+ 1050.0*t23*t207+2205.0*t111*t201-1470.0*t189*t175+105.0*t33*t177+\n595 .0*t199*t167-2520.0*t83*t105-595.0*t9*t177+8820.0*t91*t47*t220-630.0*t 107*\nt141-17640.0*t156*t224+2520.0*t226*t147+147.0*t55*t228+5670.0*t2 26*t154-1260.0*\nt231*t161+210.0*t87*t136+350.0*t111*t89;\n t246 \+ = t38*t47*t15;\n t251 = l*t1;\n t252 = t48*t92;\n t253 \+ = t252*t77;\n t259 = t135*t17;\n t261 = t47*t7;\n t263 \+ = -1918.0*t23*t177+63.0*t205*t201+1575.0*t43*t177+210.0*t30*t163\n-157 5.0*t111*t167+1918.0*t87*t167-630.0*t55*t197+1155.0*t87*t197+1540.0*t8 7*\nt195-4620.0*t107*t246+210.0*t43*t163-420.0*t174*t246+2520.0*t66*t2 46-5040.0*\nt251*t253+56.0*t25*t45*t52*t17-560.0*t60*t38*t259+1680.0*t 261*t259;\n t267 = t35*t25;\n t270 = t32*t60;\n t273 = \+ diff(diff(diff(diff(diff(diff(diff(f(x),x),x),x),x),x),x),x);\n t 274 = t25*t273;\n t277 = t60*t75;\n t281 = t6*t26;\n t2 84 = t92*t6;\n t285 = t88*t17;\n t287 = t10*t7;\n t288 \+ = t100*t17;\n t290 = t56*t17;\n t294 = t10*t135*t77;\n \+ t298 = -21.0*t33*t207+210.0*t9*t207+7.0*t267*t167-1680.0*t156*t128-42. 0*\nt270*t175-735.0*t43*t207+8.0*t274*t10*t17-56.0*t277*t47*t17-21.0*t 23*t144\n-1680.0*t281*t48*t17-13440.0*t284*t285+5040.0*t287*t288+2520. 0*t261*t290-525.0*\nt87*t113-980.0*t66*t294-6300.0*t226*t94+2100.0*t10 7*t68;\n t301 = t45*t48*t77;\n t303 = t273*t77;\n t321 \+ = 3150.0*t107*t73-5880.0*t156*t301-7.0*t30*t303+350.0*t55*t113\n-1260. 0*t91*t161+105.0*t199*t197-35.0*t43*t53-7560.0*t127*t158+700.0*t55*t89 \n-1008.0*t66*t175+2310.0*t226*t161+2100.0*t231*t94-10080.0*t47*t6*t96 *t17+2520.0\n*t189*t246+1512.0*t55*t201-840.0*t55*t195+140.0*t199*t195 ;\n t325 = t7*t7;\n t326 = t3*t325;\n t328 = t35*t325; \n t330 = l*t325;\n t332 = t19*t325;\n t334 = t20*t325; \n t336 = t32*t325;\n t338 = t4*t4;\n t343 = t16*t16;\n t351 = t4*t325;\n t355 = t66*t47;\n t357 = 13068.0*t32 6*t10+322.0*t328*t10-5040.0*t330*t10-13132.0*t332*t10\n-28.0*t334*t10- 1960.0*t336*t10+t338*t325*t10+t325*diff(diff(diff(diff(diff(diff\n(dif f(diff(diff(f(x),x),x),x),x),x),x),x),x),x)*t343+560.0*t25*t135*t45*t3 43+\n161280.0*t83*t38*t104*t17+6769.0*t351*t10+40320.0*t64*t10*t343+35 280.0*t355*\nt220;\n t358 = t55*t10;\n t360 = t10*t25;\n \+ t361 = t45*t52;\n t364 = t92*t7;\n t367 = t47*t60;\n \+ t368 = t80*t343;\n t374 = t39*t26;\n t388 = t52*t343;\n \+ t390 = t38*t135;\n t393 = 2688.0*t358*t117+1008.0*t360*t361*t343 +30240.0*t364*t56*t343\n-7560.0*t367*t368+90720.0*t261*t100*t343-15120 0.0*t284*t96*t343-11340.0*t115*\nt374*t343-84.0*t8*t45*t75*t343-36.0*t 8*t38*t273*t343-15120.0*t281*t49*t343+\n3024.0*t132*t48*t343-126.0*t8* t26*t388-15120.0*t115*t390*t343;\n t399 = t38*t75;\n t416 = \+ -3920.0*t55*t294-201600.0*t156*t48*t39*t17-224.0*t30*t399*t17\n-5040.0 *t87*t109-168.0*t328*t177+13440.0*t358*t150+2520.0*t170*t368-8064.0*t6 6*\nt161-15120.0*t189*t154-504.0*t277*t92*t343-9.0*t13*t10*t343-168.0* t33*t197\n-151200.0*t48*t6*t88*t343;\n t435 = 630.0*t360*t27*t343 +756.0*t25*t39*t388-4536.0*t367*t116*t343\n-12600.0*t111*t175-840.0*t4 3*t58+13440.0*t91*t26*t48*t17+588.0*t30*t228+1008.0*\nt23*t139+112.0*t 330*t144-30240.0*t66*t154+56.0*t336*t163-5880.0*t358*t179+56.0*\nt332* t144;\n t451 = -1400.0*t33*t167+16128.0*t55*t246-14112.0*t326*t17 7-12992.0*t43*\nt167-7700.0*t23*t89+3360.0*t55*t109+1680.0*t111*t141-8 .0*t21*t167+4200.0*t30*\nt89+25200.0*t66*t94-13440.0*t156*t105-560.0*t 43*t136+1680.0*t23*t136;\n t462 = t87*t10;\n t466 = -1120.0* t30*t136-1680.0*t30*t58-672.0*t30*t139-6720.0*t55*t175\n-5880.0*t55*t1 01+770.0*t326*t53+8.0*t334*t177-5880.0*t43*t197+1344.0*t330*t163+\n196 0.0*t332*t163-20160.0*t462*t150+16800.0*t107*t161-336.0*t270*t161;\n \+ t484 = 23520.0*t111*t246+1176.0*t87*t187-7840.0*t43*t195-588.0*t23 *t228+\n5880.0*t66*t182+70560.0*t156*t85-280.0*t30*t27*t17-5880.0*t107 *t182+23520.0*\nt226*t301+4480.0*t55*t390*t17+70560.0*t226*t224+3360.0 *t55*t374*t17-40320.0*\nt149*t288;\n t502 = 672.0*t205*t246-2688. 0*t66*t52*t92*t17+8.0*t330*t12*t17+20160.0*\nt103*t253+107520.0*t91*t9 2*t285+1260.0*t33*t201-40320.0*t251*t65+20160.0*t231*\nt158+168.0*t36* t167-840.0*t205*t175+23100.0*t87*t73+196.0*t30*t78+20160.0*t127*\nt105 ;\n t523 = 40320.0*t91*t158+1680.0*t111*t109+6720.0*t111*t10*t150 -6720.0*t189\n*t147+56.0*t267*t175-84.0*t36*t201+15344.0*t87*t175-2301 6.0*t23*t201+7672.0*\nt326*t207+1680.0*t160*t128+18480.0*t226*t128-134 40.0*t66*t47*t135*t17-448.0*t30\n*t361*t17;\n t537 = -5760.0*t30* t167-8400.0*t55*t68-420.0*t332*t53-8400.0*t111*t68+\n4200.0*t43*t89+58 80.0*t462*t179-6720.0*t199*t246+1680.0*t9*t197+3360.0*t55*t141\n-420.0 *t330*t53-2800.0*t326*t163-224.0*t33*t195+2520.0*t23*t58;\n t553 \+ = -5376.0*t30*t195+3360.0*t174*t161+11200.0*t23*t195+4480.0*t358*\nt12 2-35280.0*t107*t47*t220-980.0*t23*t81+3920.0*t87*t294+17640.0*t66*t98 \n-60480.0*t226*t158+45360.0*t107*t154-336.0*t43*t139-168.0*t326*t144- 3850.0*t23*\nt113;\n t570 = -46200.0*t107*t94+2100.0*t199*t73-201 60.0*t83*t253+4760.0*t199*\nt175+2380.0*t351*t207-12600.0*t55*t73+2100 .0*t30*t113+70.0*t351*t53-64.0*t30*\nt273*t10*t17-3360.0*t330*t207-700 .0*t9*t89+10080.0*t30*t201+20160.0*t364*t135*\nt343;\n t587 = 154 00.0*t87*t68-4032.0*t30*t197-5040.0*t66*t40*t17-12600.0*t111*\nt73+210 0.0*t43*t113-350.0*t9*t113+14112.0*t23*t167+1400.0*t199*t68-17640.0*t1 07\n*t98+5880.0*t87*t101-1176.0*t55*t187+5880.0*t9*t167-5040.0*t87*t14 1;\n t610 = 448.0*t55*t75*t47*t17+60480.0*t46*t104*t343-10080.0*t 91*t128\n-6720.0*t184*t105+25200.0*t189*t94-560.0*t351*t163-53760.0*t1 56*t45*t49*t17+\n12992.0*t332*t177+8400.0*t23*t197-33600.0*t87*t246+72 .0*t274*t47*t343+22680.0*\nt287*t40*t343+272160.0*t49*t5*t39*t343;\n \+ t629 = -13440.0*t66*t147+504.0*t360*t399*t343-181440.0*t119*t252*t 343\n-7560.0*t60*t96*t45*t343+1400.0*t336*t177-420.0*t336*t207+28.0*t3 28*t207-28.0*\nt330*t303+28.0*t326*t303-70560.0*t91*t224-7140.0*t9*t20 1-20160.0*t355*t290\n-4200.0*t174*t94;\n t645 = 2240.0*t9*t195+57 60.0*t330*t177+80640.0*t91*t47*t96*t17+18900.0*\nt43*t201-6300.0*t332* t207-10080.0*t231*t128+20160.0*t107*t147-11760.0*t189*t161\n-5880.0*t3 51*t177-70560.0*t127*t85-196.0*t23*t78+980.0*t30*t81-23520.0*t91*t301 \n;\n t653 = x-8.0*t1*x*(t70+t130+t173+t209+t235+t263+t298+t321)/ (t357+t393+\nt416+t435+t451+t466+t484+t502+t523+t537+t553+t570+t587+t6 10+t629+t645);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"wG\"\"*" }} {PARA 12 "" 1 "" {XPPMATH 20 "6#>-%\"AG6$\"\"!\"\"*,$*&,hn**-%%diffG6$ -%\"fG6#%\"xGF3\"\"\"F0\"\"&-F.6$F-F3F4-F.6$F6F3\"\"#!&![g**F-F4F0F5F6 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