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}{PSTYLE "_ pstyle29" -1 228 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 2 2 2 0 0 0 1 }0 0 0 -1 -1 -1 2 0 2 0 2 2 -1 1 }{PSTYLE "_pstyle30" -1 229 1 {CSTYLE "" -1 -1 "" 0 1 0 0 0 0 0 0 0 2 2 2 0 0 0 1 }0 0 0 -1 -1 -1 1 0 1 0 2 2 -1 1 }} {SECT 0 {EXCHG {PARA 219 "" 0 "" {TEXT 223 48 "Click on the plus sign \+ (+) to open the section. " }}}{SECT 1 {PARA 220 "" 0 "" {TEXT 230 83 " 1. Solving, and plotting solutions of Differential Equations: The \"ds olve\" command." }}{PARA 221 "" 0 "" {TEXT 231 71 "Differential equati ons and initial value problems are solved using the " }{TEXT 232 6 "ds olve" }{TEXT 231 10 " command. " }}{PARA 221 "" 0 "" {TEXT 231 7 "usag e: " }}{PARA 221 "" 0 "" {TEXT 232 7 "dsolve(" }{TEXT 233 1 " " } {TEXT 231 25 "the differential equation" }{TEXT 233 1 " " }{TEXT 231 24 ", the dependent variable" }{TEXT 233 4 ") " }{TEXT 231 2 "or" }} {PARA 221 "" 0 "" {TEXT 232 10 "dsolve( \{ " }{TEXT 231 45 "a differen tial equation, initial condition(s)" }{TEXT 232 5 " \}, " }{TEXT 231 22 "the dependent variable" }{TEXT 232 2 " )" }}{PARA 221 "" 0 "" } {PARA 221 "" 0 "" {TEXT 231 31 "I start most sections with the " } {TEXT 232 7 "restart" }{TEXT 231 55 " command to clear all previous va riable definitions by " }}{EXCHG {PARA 221 "> " 0 "" {MPLTEXT 1 234 8 "restart;" }}}{PARA 221 "" 0 "" }{PARA 221 "" 0 "" {TEXT 232 9 "Exampl e 1" }{TEXT 231 71 ": Find the general solution to the first order dif ferential equation: " }{TEXT 232 8 "y' = 3 y" }}{EXCHG {PARA 221 "> " 0 "" {MPLTEXT 1 234 46 "sol1 := dsolve(diff(y(x),x) = 3 * y(x), y(x)) ;" }{MPLTEXT 1 234 1 "\n" }}{PARA 222 "" 1 "" {XPPMATH 20 "6#>I%sol1G6 \"/-I\"yGF%6#I\"xGF%*&I$_C1GF%\"\"\"-I$expG6$I*protectedGF1I(_syslibGF %6#,$F*\"\"$F-" }{TEXT 235 1 " " }}}{EXCHG {PARA 221 "" 0 "" {TEXT 231 12 "Notice: The " }{XPPEDIT 18 0 "_C1;" "6#%$_C1G" }{TEXT 231 1 " \+ " }{TEXT 231 1 " " }{TEXT 231 1 " " }{TEXT 231 35 " indicates an arbi trary constant. " }}}{PARA 221 "" 0 "" }{PARA 221 "" 0 "" {TEXT 232 9 "Example 2" }{TEXT 231 39 ": Consider the initial value problem " } {TEXT 232 8 "y' = 3 y" }{TEXT 231 5 " , " }{TEXT 232 12 "y(0) = 1/2. " }}{PARA 221 "" 0 "" {TEXT 231 1 "(" }{TEXT 232 1 "a" }{TEXT 231 21 ") Find the solution. " }}{EXCHG {PARA 221 "> " 0 "" {MPLTEXT 1 234 58 "sol2 := dsolve(\{diff(y(x),x) = 3*y(x), y(0) = 1/2\}, y(x));" } {MPLTEXT 1 234 1 "\n" }}{PARA 222 "" 1 "" {XPPMATH 20 "6#>I%sol2G6\"/- I\"yGF%6#I\"xGF%,$-I$expG6$I*protectedGF/I(_syslibGF%6#,$F*\"\"$#\"\" \"\"\"#" }{TEXT 235 1 " " }}}{EXCHG {PARA 221 "" 0 "" {TEXT 231 94 "No tice: Maple automatically solves for the arbitrary constant based on t he initial condition. " }}}{EXCHG {PARA 221 "> " 0 "" {MPLTEXT 1 234 27 "y2 := unapply(rhs(sol2),x);" }{MPLTEXT 1 234 1 "\n" }}{PARA 222 "" 1 "" {XPPMATH 20 "6#>I#y2G6\"f*6#I\"xGF%F%6$I)operatorGF%I&arrowGF%F% ,$-I$expG6$I*protectedGF0I(_syslibGF%6#,$9$\"\"$#\"\"\"\"\"#F%F%F%" } {TEXT 235 1 " " }}}{EXCHG {PARA 221 "" 0 "" {TEXT 231 49 "You can plot the solution from x = 0 to x = 1 by " }}}{EXCHG {PARA 221 "> " 0 "" {MPLTEXT 1 234 84 "plot(y2(x),x=0..1,labels=[\"x\",\"y2(x)\"],title=\" The solution to y' = 3y, y(0) = 1/2\");" }{MPLTEXT 1 234 1 "\n" }} {PARA 223 "" 1 "" {GLPLOT2D 288 288 288 {PLOTDATA 2 "6'-%'CURVESG6$7S7 $$\"\"!F)$\"3++++++++]!#=7$$\"3emmm;arz@!#>$\"3Rh&3XH%)yL&F,7$$\"3[LL$ e9ui2%F0$\"3WgX!p&))R]cF,7$$\"3nmmm\"z_\"4iF0$\"39\"QNG5lP-'F,7$$\"3[m mmT&phN)F0$\"3(eL#>Jp_CkF,7$$\"3CLLe*=)H\\5F,$\"3O74C8U&)\\oF,7$$\"3gm m\"z/3uC\"F,$\"3Wz8%)pBIpsF,7$$\"3%)***\\7LRDX\"F,$\"3noDH'H-2t(F,7$$ \"3]mm\"zR'ok;F,$\"39OK6T/rQ#)F,7$$\"3w***\\i5`h(=F,$\"3Ywlmc%4$y()F,7 $$\"3WLLL3En$4#F,$\"3AT:)HB\\-P*F,7$$\"3qmm;/RE&G#F,$\"3$)*Hj'fbgC**F, 7$$\"3\")*****\\K]4]#F,$\"3g$HMq#=!)e5!#<7$$\"3$******\\PAvr#F,$\"3w(3 ;F&y()H6Fdo7$$\"3)******\\nHi#HF,$\"3(z)zTdO)G?\"Fdo7$$\"3jmm\"z*ev:JF ,$\"3/!=V!)yeKF\"Fdo7$$\"3?LLL347TLF,$\"3mf=()\\*>BO\"Fdo7$$\"3,LLLLY. 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