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"" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 383 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 } {CSTYLE "" -1 384 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{CSTYLE "" -1 385 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 0 }{CSTYLE "" -1 386 "" 0 1 0 0 0 0 1 0 0 0 0 0 0 0 0 1 }{PSTYLE "Normal" -1 0 1 {CSTYLE "" -1 -1 "Tim es" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 } {PSTYLE "Heading 1" -1 3 1 {CSTYLE "" -1 -1 "Times" 1 18 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 8 4 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 2" -1 4 1 {CSTYLE "" -1 -1 "Times" 1 14 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 8 2 1 0 1 0 2 2 0 1 }{PSTYLE "Warning" -1 7 1 {CSTYLE "" -1 -1 "Cour ier" 1 10 0 0 255 1 2 2 2 2 2 1 1 1 3 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 } {PSTYLE "Maple Output" -1 11 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Outpu t" -1 12 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 } 1 3 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Maple Plot" -1 13 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 256 1 {CSTYLE "" -1 -1 "Times" 1 12 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }3 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Normal" -1 257 1 {CSTYLE "" -1 -1 "Times" 1 14 0 0 0 1 2 1 2 2 2 2 1 1 1 1 }1 1 0 0 0 0 1 0 1 0 2 2 0 1 }{PSTYLE "Heading 1" -1 258 1 {CSTYLE "" -1 -1 "Times" 1 18 0 0 0 1 2 2 2 2 2 2 1 1 1 1 }1 1 0 0 8 4 1 0 1 0 2 2 0 1 }} {SECT 0 {EXCHG {PARA 256 "" 0 "" {TEXT -1 0 "" }{TEXT 256 0 "" }{TEXT 257 63 "Maple Commands for Chapter 9: Vectors and the Geometry of Spac e" }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 254 "In \+ this session, we show how Maple can easily perform basic vector comput ations such as adding, subtracting and finding the dot and cross produ cts of vectors. We then show how we can use Maple to find and graph th e equation of vectors, lines, and planes." }}{PARA 0 "" 0 "" {TEXT -1 0 "" }}{PARA 0 "" 0 "" {TEXT -1 46 "To begin, we unassign all variable s using the " }{TEXT 259 8 "restart " }{TEXT -1 8 "command." }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 8 "restart;" }}}{EXCHG {PARA 0 " " 0 "" {TEXT -1 12 "The package " }{TEXT 260 6 "linalg" }{TEXT -1 144 " is a package of routines specifically designed to work with vectors. To see what routines are available and to read this into our session \+ enter" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 20 "with(LinearAlgebra );" }{TEXT -1 0 "" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#7br%#&xG%$AddG%(A djointG%3BackwardSubstituteG%+BandMatrixG%&BasisG%-BezoutMatrixG%/Bidi agonalFormG%-BilinearFormG%5CharacteristicMatrixG%9CharacteristicPolyn omialG%'ColumnG%0ColumnDimensionG%0ColumnOperationG%,ColumnSpaceG%0Com panionMatrixG%0ConditionNumberG%/ConstantMatrixG%/ConstantVectorG%%Cop yG%2CreatePermutationG%-CrossProductG%-DeleteColumnG%*DeleteRowG%,Dete rminantG%)DiagonalG%/DiagonalMatrixG%*DimensionG%+DimensionsG%+DotProd uctG%6EigenConditionNumbersG%,EigenvaluesG%-EigenvectorsG%&EqualG%2For wardSubstituteG%.FrobeniusFormG%4GaussianEliminationG%2GenerateEquatio nsG%/GenerateMatrixG%2GetResultDataTypeG%/GetResultShapeG%5GivensRotat ionMatrixG%,GramSchmidtG%-HankelMatrixG%,HermiteFormG%3HermitianTransp oseG%/HessenbergFormG%.HilbertMatrixG%2HouseholderMatrixG%/IdentityMat rixG%2IntersectionBasisG%+IsDefiniteG%-IsOrthogonalG%*IsSimilarG%*IsUn itaryG%2JordanBlockMatrixG%+JordanFormG%(LA_MainG%0LUDecompositionG%-L eastSquaresG%,LinearSolveG%$MapG%%Map2G%*MatrixAddG%2MatrixExponential G%/MatrixFunctionG%.MatrixInverseG%5MatrixMatrixMultiplyG%+MatrixNormG %,MatrixPowerG%5MatrixScalarMultiplyG%5MatrixVectorMultiplyG%2MinimalP olynomialG%&MinorG%(ModularG%)MultiplyG%,NoUserValueG%%NormG%*Normaliz eG%*NullSpaceG%3OuterProductMatrixG%*PermanentG%&PivotG%*PopovFormG%0Q RDecompositionG%-RandomMatrixG%-RandomVectorG%%RankG%6RationalCanonica lFormG%6ReducedRowEchelonFormG%$RowG%-RowDimensionG%-RowOperationG%)Ro wSpaceG%-ScalarMatrixG%/ScalarMultiplyG%-ScalarVectorG%*SchurFormG%/Si ngularValuesG%*SmithFormG%*SubMatrixG%*SubVectorG%)SumBasisG%0Sylveste rMatrixG%/ToeplitzMatrixG%&TraceG%*TransposeG%0TridiagonalFormG%+UnitV ectorG%2VandermondeMatrixG%*VectorAddG%,VectorAngleG%5VectorMatrixMult iplyG%+VectorNormG%5VectorScalarMultiplyG%+ZeroMatrixG%+ZeroVectorG%$Z ipG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 21 "We will also use the " } {TEXT 258 5 "plots" }{TEXT -1 53 " package so we read this into our se ssion by entering" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 12 "with(p lots);" }}{PARA 7 "" 1 "" {TEXT -1 50 "Warning, the name changecoords \+ has been redefined\n" }}{PARA 12 "" 1 "" {XPPMATH 20 "6#7gn%,Interacti veG%(animateG%*animate3dG%-animatecurveG%&arrowG%-changecoordsG%,compl explotG%.complexplot3dG%*conformalG%,conformal3dG%,contourplotG%.conto urplot3dG%*coordplotG%,coordplot3dG%-cylinderplotG%,densityplotG%(disp layG%*display3dG%*fieldplotG%,fieldplot3dG%)gradplotG%+gradplot3dG%,gr aphplot3dG%-implicitplotG%/implicitplot3dG%(inequalG%,interactiveG%2in teractiveparamsG%-listcontplotG%/listcontplot3dG%0listdensityplotG%)li stplotG%+listplot3dG%+loglogplotG%(logplotG%+matrixplotG%)multipleG%(o deplotG%'paretoG%,plotcompareG%*pointplotG%,pointplot3dG%*polarplotG%, polygonplotG%.polygonplot3dG%4polyhedra_supportedG%.polyhedraplotG%'re plotG%*rootlocusG%,semilogplotG%+setoptionsG%-setoptions3dG%+spacecurv eG%1sparsematrixplotG%+sphereplotG%)surfdataG%)textplotG%+textplot3dG% )tubeplotG" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 0 "" }}}{SECT 1 {PARA 3 "" 0 "" {TEXT -1 25 "Basic Vector Computations" }}{PARA 0 "" 0 "" {TEXT -1 167 "Maple can quickly perform basic vector computations such as vector addition, substraction, scalar multiplication, the vec tor dot product, and the vector cross product." }}{SECT 1 {PARA 4 "" 0 "" {TEXT -1 16 "Entering Vectors" }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 10 "Using the " }{TEXT 261 6 "Vector" }{TEXT -1 18 " command with the \+ " }{TEXT 266 4 "row " }{TEXT -1 14 "option in the " }{TEXT 262 14 "Lin earAlgebra " }{TEXT -1 45 "package, we will enter the following vector s " }{XPPEDIT 18 0 "v[1] = -i+j+2*k;" "6#/&%\"vG6#\"\"\",(%\"iG!\"\"% \"jGF'*&\"\"#F'%\"kGF'F'" }{TEXT -1 3 ", " }{XPPEDIT 18 0 "v[2] = i-2 *j+k;" "6#/&%\"vG6#\"\"#,(%\"iG\"\"\"*&F'F*%\"jGF*!\"\"%\"kGF*" } {TEXT -1 7 " , and " }{XPPEDIT 18 0 "v[3] = -5*i-4*j+2*k;" "6#/&%\"vG6 #\"\"$,(*&\"\"&\"\"\"%\"iGF+!\"\"*&\"\"%F+%\"jGF+F-*&\"\"#F+%\"kGF+F+ " }{TEXT -1 33 ". The vectors are entered in the " }{TEXT 263 6 "Vecto r" }{TEXT -1 18 " command with the " }{TEXT 267 3 "row" }{TEXT -1 70 " option by components. Make sure you distinguish between the brackets \+ " }{TEXT 264 5 "[ ] " }{TEXT -1 16 "and parentheses " }{TEXT 265 5 "( ) " }{TEXT -1 85 " in the syntax. Also, make sure you distinguish be tween upper and lower case letters." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 30 "v1 := Vector[row]([-1, 1, 2]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#v1G-%'RTABLEG6%\"*C)e#[\"-%'VECTORG6#7%!\"\"\"\"\"\" \"#&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 30 "v2 := Vector[row]([1, -2, 1]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#v2G -%'RTABLEG6%\"*7x')\\\"-%'VECTORG6#7%\"\"\"!\"#F-&%'VectorG6#%$rowG" } }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 31 "v3 := Vector[row]([-5, -4, 2]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#v3G-%'RTABLEG6%\"*7C!)\\\" -%'VECTORG6#7%!\"&!\"%\"\"#&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 68 "To see what is entered for a vector, simply enter the \+ variable name." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 3 "v1;" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#-%'RTABLEG6%\"*C)e#[\"-%'VECTORG6#7%! \"\"\"\"\"\"\"#&%'VectorG6#%$rowG" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }} }{SECT 1 {PARA 4 "" 0 "" {TEXT -1 31 "Adding and subtracting vectors. " }}{PARA 0 "" 0 "" {TEXT -1 77 "Maple easily adds and subtracts vecto rs. To compute and store the result of " }{XPPEDIT 18 0 "2*v[1]-3*v[2 ]+10*v[3]" "6#,(*&\"\"#\"\"\"&%\"vG6#F&F&F&*&\"\"$F&&F(6#F%F&!\"\"*&\" #5F&&F(6#F+F&F&" }{TEXT -1 16 ", we would enter" }}{EXCHG {PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 28 "vres := 2*v1 - 3*v2 + 10*v3;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%%vresG-%'RTABLEG6%\"*?N8]\"-%'VECTORG6#7%!#b!#K\"# @&%'VectorG6#%$rowG" }}}}{SECT 1 {PARA 4 "" 0 "" {TEXT -1 87 "Computin g the length of a vector and a unit vector in the direction of the giv en vector" }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 15 "We can use the " } {TEXT 268 4 "norm" }{TEXT -1 47 " command to get the magnitude of a ve ctor. The " }{TEXT 269 4 "norm" }{TEXT -1 227 " command contains diffe rent ways to measure the length of a vector. We want the Euclidean nor m which computes the square root of the sum of squares of the componen ts. This is done by using the number 2 in the following command." }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 21 "magv1 := Norm(v1, 2);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%&magv1G*$\"\"'#\"\"\"\"\"#" }}} {EXCHG {PARA 0 "" 0 "" {TEXT -1 54 "To compute and store the unit vect or corresponding to " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" } {TEXT -1 25 ", we divide by its length" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 16 "nv1 := v1/magv1;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#> %$nv1G-%'RTABLEG6%\"*sP!)\\\"-%'VECTORG6#7%,$*&\"\"'!\"\"F/#\"\"\"\"\" #F0,$*&F/F0F/F1F2,$*&\"\"$F0F/F1F2&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 97 "The next command checks that the vector we comp uted in the previous step is indeed a unit vector." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 13 "Norm(nv1, 2);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\"\"" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 1 {PARA 4 "" 0 "" {TEXT -1 41 "Computing the dot product of two vectors." }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 10 "Using the " }{TEXT 270 10 "DotProduct" } {TEXT -1 63 " command, we can compute the scalar dot product of the ve ctors " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" }{TEXT -1 1 "." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 19 "DotProduct(v1, v2);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#!\"\"" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 45 "This computes the dot product of the vectors " }{XPPEDIT 18 0 "v[1];" "6#& %\"vG6#\"\"\"" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "v[3];" "6#&%\"vG6# \"\"$" }{TEXT -1 1 "." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 19 "Do tProduct(v1, v3);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\"&" }}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 1 {PARA 4 "" 0 "" {TEXT -1 43 "Comput ing the cross product of two vectors." }}{PARA 0 "" 0 "" {TEXT -1 4 "T he " }{TEXT 272 12 "CrossProduct" }{TEXT -1 90 " function in the next \+ command will compute the vector corresponding the the cross product " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 1 " " }{TEXT 271 1 "X" }{TEXT -1 2 " " }{XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" } {TEXT -1 34 ". We store this result by entering" }}{EXCHG {PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 31 "crossp := CrossProduct(v1, v2);" }}{PARA 11 " " 1 "" {XPPMATH 20 "6#>%'crosspG-%'RTABLEG6%\"*WrO]\"-%'VECTORG6#7%\" \"&\"\"$\"\"\"&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 37 "Recall that the vector cross product " }{XPPEDIT 18 0 "v[1];" "6#& %\"vG6#\"\"\"" }{TEXT -1 1 " " }{TEXT 273 1 "X" }{TEXT -1 2 " " } {XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 51 " is perpendicular to the vectors use to compute it " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6# \"\"\"" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" } {TEXT -1 120 ". When two vectors are orthogonal, their dot product is \+ zero. Hence, we enter the following two commands to verify that " } {XPPEDIT 18 0 "v[1]" "6#&%\"vG6#\"\"\"" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 19 " are orthogonal to " } {XPPEDIT 18 0 "v[1]" "6#&%\"vG6#\"\"\"" }{TEXT -1 1 " " }{TEXT 274 1 " X" }{TEXT -1 1 " " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 2 ". " }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 23 "DotProduct(crossp, v1);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\"!" }}}{EXCHG {PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 23 "DotProduct(crossp, v2);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\"!" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 40 "We now se t up the plots for the vectors " }{XPPEDIT 18 0 "v[1]" "6#&%\"vG6#\"\" \"" }{TEXT -1 2 ", " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 6 ", and " }{XPPEDIT 18 0 "v[1]" "6#&%\"vG6#\"\"\"" }{TEXT -1 1 " \+ " }{TEXT 275 1 "X" }{TEXT -1 2 " " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6# \"\"#" }{TEXT -1 31 " on the same graph. We use the " }{TEXT 276 11 "s pacecurve " }{TEXT -1 139 "command to set up the 3-dimensional plot. T he following three commands set up our plots (remember to use the colo n : after these commands)." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 76 "p1 := spacecurve(t*v1, t = 0..1, color = red, axes = normal, thick ness = 2):" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 77 "p2 := spacecu rve(t*v2, t = 0..1, color = blue, axes = normal, thickness = 2):" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 82 "p3 := spacecurve(t*crossp, t = 0..1, color = green, axes = normal, thickness = 2):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 474 "In the last three commands, we plot each vector at the origin on the 3-D axis by multiplying each vector by th e parameter t. This parameter varies from 0 to 1 - at 0 the vector wil l be at its initial point and at 1 it is at the terminal point. The c olor parameter gives the color of the vector for recognition on the gr aph, and we will plot using a normal 3-D axis (we will see other choic es for this parameter later on). The thickness of the plots will be at 2. Using the " }{TEXT 277 9 "display3d" }{TEXT -1 61 " command, we no w graph these three vectors on the same graph." }}}{EXCHG {PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 24 "display3d(\{p1, p2, p3\});" }}{PARA 13 "" 1 " " {GLPLOT3D 476 476 476 {PLOTDATA 3 "6&-%'CURVESG6%7T7%$\"\"!F)$!\"!F) F(7%$\"+Fj\"3/#!#6$!+aEj\"3%F/F-7%$\"+aEj\"3%F/$!+3`Ej\")F/F37%$\"+\") *[C7'F/$!+'z*[C7!#5F87%$\"+3`Ej\")F/$!+iIlK;F7%$\"+k\"3/-\"F<$!+Gj \"3/#Ffz*[Ffz*[F<$!+#Q=fz*F`Ej\")F< $!+kIlK;FesF]x7%$\"+_pMn$)F<$!+!RpMn\"FesFbx7%$\"+&eG9d)F<$!+ FesF`z7%$\"+$Q=fz*F<$!+xO=f>FesFez7%$\"+-+++5Fes$!+/+++?FesFjz-%'COLOU RG6&%$RGBGF(F($\"*++++\"!\")-%*THICKNESSG6#\"\"#-F$6%7T7%F*F(F(7%$!+Fj \"3/#F/F-F37%F0F3F>7%$!+\")*[C7'F/F8$\"+'z*[C7F<7%F5F>$\"+iIlK;F<7%$!+ k\"3/-\"Ff z*[F<7%$!+G71`EFfz*[F`Ej\")FFes7%$!+$Q=fz*FFes7%$!+-+++5FesFjz$\"+/ +++?Fes-F_[l6&Fa[lFb[lF(F(Fe[l-F$6%7T7%F(F(F(7%FCF8F-7%$F.F7%$\"+?3/-^F<$\"+#\\C7 1$FFes$\"+3`Ej6FesFcq7%$\"+Ij\"3/#FesFidlFhq7%$\"+Yr&G9#Fes$\" +)G9dG\"FesF]r7%$\"+jz*[C#FesFhelFbr7%$\"+z(QpM#Fes$\"+nK;39FesFgr7%$ \"+'fz*[CFesFgflF\\s7%$\"+7/-^DFesF[_mFas7%$FfoFesFfglFgs7%$\"+X?5bFFe s$\"+F71`;FesF\\t7%$F[pFesFehlFat7%$\"+yO=fHFes$\"+2-^vF esFeu7%$\"+WpMnLFes$\"+m\"3/-#FesFju7%$\"+hxQpMFes$\"+cEj\"3#FesF_v7%$ \"+x&G9d$FesFb`mFdv7%$\"+%RpMn$Fes$\"+O;3/AFesFiv7%$\"+5-^vPFes$\"+EhI lAFesF^w7%$FdqFes$\"+;1`EBFesFcw7%$\"+V=fzRFes$\"+1^v(Q#FesFhw7%$\"+gE j\"3%FesF_amF]x7%$\"+wMn$=%Fes$\"+'3/-^#FesFbx7%$F^rFes$\"+w&G9d#FesFg x7%$\"+4^v(Q%Fes$\"+lIlKEFesF\\y7%$FcrFes$\"+bv(Qp#FesFay7%$\"+Un$=f%F esFgamFfy7%$\"+fv(Qp%Fes$\"+NlK;GFesF[z7%$\"+v$=fz%Fes$\"+D5bxGFesF`z7 %$\"+#>fz*[Fes$\"+:bxQHFesFez7%$\"+5+++]Fes$\"+1+++IFesFjz-F_[l6&Fa[lF (Fb[lF(Fe[l-%*AXESSTYLEG6#%'NORMALG" 1 2 0 1 10 0 2 1 1 4 2 1.000000 45.000000 45.000000 0 0 "Curve 1" "Curve 2" "Curve 3" }}}}}}{SECT 1 {PARA 258 "" 0 "" {TEXT 278 25 "Graphing Lines and Planes" }{TEXT -1 0 "" }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 80 "In this section, we discuss how to graph lines and planes. First, make sure the " }{TEXT 280 13 " LinearAlgebra" }{TEXT -1 6 " and " }{TEXT 279 6 "plots " }{TEXT -1 36 "packages are read into your session." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 33 "with(LinearAlgebra): with(plots):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 1 {PARA 4 "" 0 "" {TEXT -1 15 "Graphing a Line" }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 277 "Suppose we wanted to f ind the parametric equations of a line that is parallel to the vector \+ <5, 3, 1> through the point (4, 3, 9). To write these equations, we ha ve precisely what we need - a point on the line and a parallel vector. We first store the vector in component form." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 32 "pvect := Vector[row]([5, 3, 1]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%&pvectG-%'RTABLEG6%\"*ovi\\\"-%'VECTORG6#7%\"\"& \"\"$\"\"\"&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 14 " To access the " }{TEXT 285 1 "x" }{TEXT -1 101 " coordinate of the poi nt, we enter the name of the list with its the coordinate location in \+ brackets " }{TEXT 284 4 "[ ]" }{TEXT -1 1 "." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 9 "pvect[1];" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\" &" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 138 " Wnext store the coordinate s of our point in a list. A list in Maple is an ordered sequence of nu mbers enclosed in brackets. To store the " }{TEXT 283 4 "list" }{TEXT -1 10 ", we enter" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 29 "pt := \+ Vector[row]([4, 3, 9]);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#ptG-%'RT ABLEG6%\"*[49\\\"-%'VECTORG6#7%\"\"%\"\"$\"\"*&%'VectorG6#%$rowG" }}} {EXCHG {PARA 0 "" 0 "" {TEXT -1 116 "To access the y coordinate of the point, we enter the name of the list with its the coordinate location in brackets " }{TEXT 281 4 "[ ]" }{TEXT -1 1 "." }}}{EXCHG {PARA 0 " > " 0 "" {MPLTEXT 1 0 6 "pt[2];" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\" \"$" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 60 "Recall that the parametric equations of a line are given by " }{XPPEDIT 18 0 "x = x[0]+at;" "6#/ %\"xG,&&F$6#\"\"!\"\"\"%#atGF)" }{TEXT -1 3 ", " }{XPPEDIT 18 0 "y = \+ y[0]+bt;" "6#/%\"yG,&&F$6#\"\"!\"\"\"%#btGF)" }{TEXT -1 7 ", and " } {XPPEDIT 18 0 "z = z[0]+ct;" "6#/%\"zG,&&F$6#\"\"!\"\"\"%#ctGF)" } {TEXT -1 9 ", where (" }{XPPEDIT 18 0 "x[0];" "6#&%\"xG6#\"\"!" } {TEXT -1 2 ", " }{XPPEDIT 18 0 "y[0];" "6#&%\"yG6#\"\"!" }{TEXT -1 2 " , " }{XPPEDIT 18 0 "z[0];" "6#&%\"zG6#\"\"!" }{TEXT -1 237 ") are the \+ coordinates of point on the line and are the parallel vector components. Hence, using brackets to index the coordinates of our poi nt and vector components, we can store the parametric equations for pr oblem by entering" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 25 "xp := \+ pt[1] + pvect[1]*t;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#xpG,&\"\"%\" \"\"*&\"\"&F'%\"tGF'F'" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 25 "y p := pt[2] + pvect[2]*t;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#ypG,&\" \"$\"\"\"*&F&F'%\"tGF'F'" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 25 "zp := pt[3] + pvect[3]*t;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#zpG,& \"\"*\"\"\"%\"tGF'" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 6 "Using " } {TEXT 282 10 "spacecurve" }{TEXT -1 410 ", we can plot our line in 3-D space. Notice that the orientation parameter in the previous command \+ is used to rotate the graph to see it from a different perspective. Th e default is [45, 45], where each number is in degrees. The first numb er rotates the x and y axis view and the second rotates the z axis vie w. We can also click on the graph and use the mouse to rotate the grap h to get variouis orientations." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 102 "spacecurve([xp, yp, zp], t = -5..5, color = blue, axes = norm al, orientation=[30, 70], thickness = 2);" }}{PARA 13 "" 1 "" {GLPLOT3D 476 476 476 {PLOTDATA 3 "6&-%'CURVESG6$7T7%$!#@\"\"!$!#7F*$ \"\"%F*7%$!+%=fz*>!\")$!+5bxQ6F2$\"+L;3/U!\"*7%$!+n$=f*=F2$!+?5bx5F2$ \"+mK;3WF77%$!+]v(Qz\"F2$!+IlK;5F2$\"+**[C7YF77%$!+Mn$=p\"F2$!+//-^&*F 7$\"+KlK;[F77%$!+=fz*e\"F2$!+0bxQ*)F7$\"+l\"3/-&F77%$!+,^v([\"F2$!+11` E$)F7$\"+)z*[C_F77%$!+%G9dQ\"F2$!+2dG9xF7$\"+J9dGaF77%$!+oMn$G\"F2$!+3 3/-rF7$\"+kIlKcF77%$!+_Ej\"=\"F2$!+4fz*['F7$\"+(pMn$eF77%$!+N=fz5F2$!+ 55bxeF7$\"+Ij\"3/'F77%$!+&=5bx*F7$!+6hIl_F7$\"+jz*[C'F77%$!+??5b()F7$! +771`YF7$\"+'fz*[kF77%$!+bQpMxF7$!+8j\"3/%F7$\"+H71`mF77%$!+!p&G9nF7$! +99dGMF7$\"+iG9doF77%$!+Dv(Qp&F7$!+:lK;GF7$\"+&\\C71(F77%$!+g$pMn%F7$! +;;3/AF7$\"+GhIlsF77%$!+&>hIl$F7$!+pMn$Fgs$\"+F5bxyF77%$!+:qO=fFgs$ \"+\"zz*[CFgs$\"+gEj\"3)F77%$\"+?Yr&G%Fgs$\"+s(G9d)Fgs$\"+#H9dG)F77%$ \"+E'z*[9F7$\"+vxQp9F7$\"+Dfz*[)F77%$\"+*y(QpCF7$\"+tEj\"3#F7$\"+ev(Qp )F77%$\"+_fz*[$F7$\"+rv(Qp#F7$\"+!>fz*))F77%$\"+;T?5XF7$\"+qC71LF7$\"+ B3/-\"*F77%$\"+zAhIbF7$\"+otO=RF7$\"+cC71$*F77%$\"+V/-^lF7$\"+mAhIXF7$ \"+*3/-^*F77%$\"+1'G9d(F7$\"+kr&G9&F7$\"+@dG9(*F77%$\"+qn$=f)F7$\"+i?5 bdF7$\"+atO=**F77%$\"+N\\C7'*F7$\"+hpMnjF7$\"+**[C75F27%$\"+5`Ej5F2$\" +g=fzpF7$\"+iIlK5F27%$\"+EhIl6F2$\"+fn$=f(F7$\"+D71`5F27%$\"+VpMn7F2$ \"+e;3/#)F7$\"+*QpM2\"F27%$\"+gxQp8F2$\"+dlK;))F7$\"+_v(Q4\"F27%$\"+w& G9Z\"F2$\"+c9dG%*F7$\"+:dG96F27%$\"+#RpMd\"F2$\"+O;3/5F2$\"+yQpM6F27%$ \"+4-^v;F2$\"+DhIl5F2$\"+U?5b6F27%$\"+E5bx\"F27%$\"+eEj\")>F2$\"+&fz*[7F2$\"+KlK ;7F27%$\"+vMn$3#F2$\"+&3/-J\"F2$\"+&pMnB\"F27%$\"+#H9d=#F2$\"+v&G9P\"F 2$\"+eG9d7F27%$\"+3^v(G#F2$\"+lIlK9F2$\"+A5bx7F27%$\"+Dfz*Q#F2$\"+bv(Q \\\"F2$\"+&=fzH\"F27%$\"+Tn$=\\#F2$\"+X?5b:F2$\"+[tO=8F27%$\"+ev(Qf#F2 $\"+MlK;;F2$\"+7bxQ8F27%$\"+u$=fp#F2$\"+C5bx;F2$\"+vO=f8F27%$\"+!>fzz# F2$\"+9bxQ through the \+ point (4, 3, 9). We store the point and can store the normal vector by entering" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 16 "pt := [4, 3, 9] ;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#ptG7%\"\"%\"\"$\"\"*" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "nv := Vector[row]([-1,1,2]); " }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#nvG-%'RTABLEG6%\"*_*e!\\\"-%'VE CTORG6#7%!\"\"\"\"\"\"\"#&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 " " {TEXT -1 162 "To write the equation of this plane we have precisely \+ what we need to write the equation of any plane - a point and a normal vector. Recall that given a point (" }{XPPEDIT 18 0 "x[0],y[0],z[0] ;" "6%&%\"xG6#\"\"!&%\"yG6#F&&%\"zG6#F&" }{TEXT -1 93 ") and a normal \+ vector with components , the standard equation of a plane is \+ given by" }}{PARA 256 "" 0 "" {TEXT -1 1 " " }{XPPEDIT 18 0 "a(x-x[1]) +b(y-y[1])+c(z-z[1]) = 0;" "6#/,(-%\"aG6#,&%\"xG\"\"\"&F)6#F*!\"\"F*-% \"bG6#,&%\"yGF*&F26#F*F-F*-%\"cG6#,&%\"zGF*&F96#F*F-F*\"\"!" }{TEXT -1 1 "." }}{PARA 0 "" 0 "" {TEXT -1 42 "Hence, we can store our plane \+ by entering:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 71 "plane := nv [1]*(x - pt[1]) + nv[2]*(y - pt[2]) + nv[3]*(z - pt[3]) = 0;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%&planeG/,*%\"xG!\"\"\"# " 0 "" {MPLTEXT 1 0 25 "p lane := solve(plane, z);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%&planeG, (*&\"\"#!\"\"%\"xG\"\"\"F*#\"# " 0 "" {MPLTEXT 1 0 128 "plot3d(plane, x = -10..10, y = -10..10, color = red, axes = n ormal, orientation = [30, 70], view = [-15..15, -15..15, -20..20]);" } }{PARA 13 "" 1 "" {GLPLOT3D 476 476 476 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555540306AAAAAAAAAAB4030000000000000402F2AAAAAAAAAAB402E55555555555540 2D800000000000402CAAAAAAAAAAAB402BD55555555555402B000000000000402A2AAA AAAAAAAB402955555555555540288000000000004027AAAAAAAAAAAA4026D555555555 55402600000000000040252AAAAAAAAAAB402455555555555640238000000000004022 AAAAAAAAAAAB4021D555555555564021000000000000-%&COLORG6&%$RGBG$\"*++++ \"!\")$F)F)F7-%+AXESLABELSG6%%\"xG%\"yGQ!F/-%*AXESSTYLEG6#%'NORMALG-%% VIEWG6%;$!#:F)$\"#:F)FE;$!#?F)$\"#?F)-%+PROJECTIONG6%$\"#IF)$\"#qF)\" \"\"" 1 2 0 1 10 0 2 1 1 4 2 1.000000 70.000000 30.000000 1 0 "Curve 1 " }}}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 0 "" }}}}{SECT 1 {PARA 4 " " 0 "" {TEXT -1 67 "Find and Graphing the Equation of a Plane Passing \+ Through 3 points." }}{PARA 0 "" 0 "" {TEXT -1 198 "Suppose now we desi re to do this problem: Find the equation of the plane containing the p oints (-1, -2, 3), (5, 3, -4) and (-5, -3, -2). To solve this problem, first store these points using lists." }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 55 "P := [-1, -2, 3]; Q := [5, 3, -4]; R := [-5, -3, -2 ];" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"PG7%!\"\"!\"#\"\"$" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"QG7%\"\"&\"\"$!\"%" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%\"RG7%!\"&!\"$!\"#" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 231 "Note to access these lists, we must use the proper case (capit al or small letters) in the list to access an element since Maple is c ase sensitive. Thus, using a capital Q, we can access the first coordi nate of the point (5, 3, -4)." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 5 "Q[1];" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#\"\"&" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 488 "To find the equation of a plane, we need a poi nt and a normal vector. We already have a point - we can choose any of the three we are given. Thus, we need a normal vector. To find the no rmal vector, we will find two vectors on the plane and then form their cross product. Since the cross product is perpendicular to the vector s used in forming it, we will have our normal vector to the plane sinc e the two vectors are on it. Recall that given two points Recall that \+ given two points T = (" }{XPPEDIT 18 0 "t[1],t[2],t[3];" "6%&%\"tG6#\" \"\"&F$6#\"\"#&F$6#\"\"$" }{TEXT -1 11 ") and W = (" }{XPPEDIT 18 0 "w [1],w[2],w[3];" "6%&%\"wG6#\"\"\"&F$6#\"\"#&F$6#\"\"$" }{TEXT -1 68 ") , the vector with initial point T and terminal point W is given by " } }{PARA 256 "" 0 "" {TEXT -1 6 "TW = <" }{XPPEDIT 18 0 "w[1]-t[1],w[2]- t[2],w[3]-t[3];" "6%,&&%\"wG6#\"\"\"F'&%\"tG6#F'!\"\",&&F%6#\"\"#F'&F) 6#F/F+,&&F%6#\"\"$F'&F)6#F5F+" }{TEXT -1 1 ">" }}{PARA 0 "" 0 "" {TEXT -1 63 "Hence, for our points, we form the vectors PQ and PR as f ollows" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 63 "PQ := Vector[row] ([ Q[1] - P[1], Q[2] - P[2], Q[3] - P[3] ] ); " }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#PQG-%'RTABLEG6%\"*C!f!\\\"-%'VECTORG6#7%\"\"'\"\"&! \"(&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 63 "PR := Vector[row]([ R[1] - P[1], R[2] - P[2], R[3] - P[3] ] ); " }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%#PRG-%'RTABLEG6%\"*)Q@+:-%'VECTORG6# 7%!\"%!\"\"!\"&&%'VectorG6#%$rowG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 85 "To get our normal vector, we next take the cross product of the tw o vectors PQ and PR" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 30 "nvec t := CrossProduct(PQ, PR);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%&nvect G-%'RTABLEG6%\"*ch6\\\"-%'VECTORG6#7%!#K\"#e\"#9&%'VectorG6#%$rowG" }} }{EXCHG {PARA 0 "" 0 "" {TEXT -1 99 "Hence, we get our plane equation. Note that we use the components of our the point P for our point." }} }{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 83 "plane := nvect[1] * (x - P[ 1]) + nvect[2] * (y - P[2]) + nvect[3] * (z - P[3]) = 0;" }}{PARA 11 " " 1 "" {XPPMATH 20 "6#>%&planeG/,**&\"#K\"\"\"%\"xGF)!\"\"\"#UF)*&\"#e F)%\"yGF)F)*&\"#9F)%\"zGF)F)\"\"!" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 31 "We then solve for the variable " }{TEXT 384 1 "z" }{TEXT -1 13 " b y entering:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 25 "plane := sol ve(plane, z);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%&planeG,(*(\"#;\"\" \"\"\"(!\"\"%\"xGF(F(\"\"$F**(\"#HF(F)F*%\"yGF(F*" }}}{EXCHG {PARA 0 " " 0 "" {TEXT -1 127 "The next four commands set up the plots for the t wo vectors on the plane, the normal vector to the plane, and the plane itself." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 75 "p4 := spacecurv e(t*PQ, t = 0..1,axes = framed, color = red, thickness = 2):" }}} {EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 77 "p5 := spacecurve(t*PR, t = 0 ..1, axes = framed, color = blue, thickness = 2):" }}}{EXCHG {PARA 0 " > " 0 "" {MPLTEXT 1 0 81 "p6 := spacecurve(t*nvect, t = 0..1, axes = f ramed, color = black, thickness = 2):" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 77 "p7 := plot3d( plane, x = -10..10, y = -10..10, axes = framed, color = green):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 39 "Note \+ that in the last commands, we set " }{TEXT 385 4 "axes" }{TEXT -1 114 " = framed, which will give us the ability to see the graph easier wit hout having the axes cluttering up the graph." }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 26 "We now display the graphs." }}}{EXCHG {PARA 0 "> " 0 " " {MPLTEXT 1 0 28 "display3d([p4, p5, p6, p7]);" }}{PARA 13 "" 1 "" {GLPLOT3D 476 476 476 {PLOTDATA 3 "6(-%'CURVESG6%7T7%$\"\"!F)F($!\"!F) 7%$\"+'z*[C7!#5$\"+k\"3/-\"F/$!+H9dG9F/7%$\"+#fz*[CF/$\"+Fj\"3/#F/$!+e G9dGF/7%$\"+*QpMn$F/$\"+\"\\C71$F/$!+(G9dG%F/7%$\"+&=fz*[F/$\"+aEj\"3% F/$!+;dG9dF/7%$\"+%)*[C7'F/$\"+?3/-^F/$!+[r&G9(F/7%$\"+#yQpM(F/$\"+&)* 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ESSTYLEG6#%&FRAMEG" 1 2 0 1 10 0 2 1 1 3 2 1.000000 45.000000 45.000000 0 0 "Curve 1" "Curve 2" "Curve 3" "Curve 4" }}}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 0 "" }}}}{PARA 0 "" 0 "" {TEXT -1 0 "" }}}{SECT 1 {PARA 3 "" 0 "" {TEXT -1 64 "Graphing and finding the line \+ of intersection between two planes" }}{PARA 0 "" 0 "" {TEXT -1 73 "In \+ this section, we find the line of intersection between the two planes \+ " }{TEXT 292 15 "x - 3y + 6z = 4" }{TEXT -1 5 " and " }{TEXT 293 15 "x - 4y + 2z = 3" }{TEXT -1 40 " and graph the results. We will use the \+ " }{TEXT 296 13 "LinearAlgebra" }{TEXT -1 5 " and " }{TEXT 294 5 "plot s" }{TEXT -1 54 " packages throughout this session, which we now enter :" }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 33 "with(LinearAlgebra): wi th(plots):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 127 "The next two comma nds assigns and stores the equations for the two planes. Make sure you distinguish between the \"colon equal\" " }{TEXT 295 3 ":= " }{TEXT -1 10 "and equal " }{TEXT 297 2 "= " }{TEXT -1 24 "signs in these comm ands." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "plane1 := x - 3*y \+ + 6*z = 4;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%'plane1G/,(%\"xG\"\"\" *&\"\"$F(%\"yGF(!\"\"*&\"\"'F(%\"zGF(F(\"\"%" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "plane2 := x - 4*y + 2*z = 3;" }}{PARA 11 "" 1 " " {XPPMATH 20 "6#>%'plane2G/,(%\"xG\"\"\"*&\"\"%F(%\"yGF(!\"\"*&\"\"#F (%\"zGF(F(\"\"$" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 22 "The following \+ command " }{TEXT 298 5 "solve" }{TEXT -1 149 " will find the solution \+ of the system the two equations given in terms of the one of the varia bles which represent where the two equations intersect." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 32 "sols := solve(\{plane1, plane2\}); " }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%%solsG<%/%\"yG,&\"\"\"F)*&\"\"%F )%\"zGF)!\"\"/%\"xG,&\"\"(F)*&\"#=F)F,F)F-/F,F," }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 89 "You should notice that for the solution of the previ ous command Maple chose the variable " }{TEXT 299 2 "z " }{TEXT -1 13 "indicated by " }{TEXT 300 5 "z = z" }{TEXT -1 76 " as its independent variable. For other planes, this may chosen differently." }}{PARA 0 " " 0 "" {TEXT -1 0 "" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 139 "Recall th at the intersection of two planes is a line. We would like to express \+ the equation of the line in its parametric form in terms of " }{TEXT 301 1 "t" }{TEXT -1 12 ". Using the " }{TEXT 302 4 "subs" }{TEXT -1 185 " command, we can find these equations for the solution obtained f rom the previous command. The following three commands find and store \+ the parametric equations in terms of the variable " }{TEXT 303 1 "t" } {TEXT -1 39 ". Note we set the independent variable " }{TEXT 304 1 "z " }{TEXT -1 10 " equal to " }{TEXT 307 1 "t" }{TEXT -1 38 " in these c ommmands. If, for example, " }{TEXT 305 1 "y" }{TEXT -1 43 " is the in dependent variable, we would set " }{TEXT 306 5 "y = t" }{TEXT -1 23 " in all three commands." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 " xp := subs(sols, z = t , x);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#xpG ,&\"\"(\"\"\"*&\"#=F'%\"tGF'!\"\"" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "yp := subs(sols, z = t, y);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#ypG,&\"\"\"F&*&\"\"%F&%\"tGF&!\"\"" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 28 "zp := subs(sols, z = t, z);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%#zpG%\"tG" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 203 "We now want to graph the two planes and their line of intersec tion. To make it easier to get the graph, we need to store the equatio ns of the plane in another form. We will solve each plane equation for " }{TEXT 308 1 "z" }{TEXT -1 33 " and store the result. Using the " } {TEXT 309 5 "solve" }{TEXT -1 46 " command, we solve the two planes in terms of " }{TEXT 310 1 "z" }{TEXT -1 13 " by entering:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 27 "plane1 := solve(plane1, z);" }} {PARA 11 "" 1 "" {XPPMATH 20 "6#>%'plane1G,(*&\"\"'!\"\"%\"xG\"\"\"F(* &\"\"#F(%\"yGF*F*#F,\"\"$F*" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 27 "plane2 := solve(plane2, z);" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%' plane2G,(*&\"\"#!\"\"%\"xG\"\"\"F(*&F'F*%\"yGF*F*#\"\"$F'F*" }}} {EXCHG {PARA 0 "" 0 "" {TEXT -1 4 "The " }{TEXT 311 1 "z" }{TEXT -1 192 " parameter in the previous commands indicates which variable we w ant to solve the plane equations for. We now set up our plots. The fol lowing commands set up the plots for our two planes. The " }{TEXT 312 6 "plot3d" }{TEXT -1 532 " command is designed for doing three dimensi onal plots. In this\ncommand, we first specify ranges for the values o f x and y. The \"axes\" parameter indicates the type of 3-dimensional \+ axes to use on the graph (there are 4 to choose from) and the \"labels \" parameter labels the coordinate axes (use the forward quotes ' ' in this command and remember to use a colon : after this command to avoi d generating a large amount of data points). If your input runs over t o the next line, just continue entering the command until it is comple te." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 100 "plot1 := plot3d(pla ne1, x = -5..5, y = -5..5, color = red, axes = framed, labels = ['x', \+ 'y', 'z']):" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 102 "plot2 := pl ot3d(plane2, x = -5..5, y = -5..5, color = green, axes = framed, label s = ['x', 'y', 'z']):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 124 "The nex t command sets up the plot for our line of intersection. Notice that e ach parametric equation is entered in brackets " }{TEXT 313 4 "[ ]" } {TEXT -1 38 " seperated be commas and the range of " }{TEXT 314 1 "t" }{TEXT -1 32 " is given in the next parameter." }}}{EXCHG {PARA 0 "> \+ " 0 "" {MPLTEXT 1 0 120 "plot3 := spacecurve([xp, yp, zp], t = -0.2..0 .9, color = black, axes = framed, labels = ['x', 'y', 'z'], thickness \+ = 3):" }}}{EXCHG {PARA 0 "" 0 "" {TEXT -1 6 "Using " }{TEXT 315 9 "dis play3d" }{TEXT -1 59 ", we graph the the two planes and the line of in tersection." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 33 "display3d(\{ plot1, plot2, plot3\});" }}{PARA 13 "" 1 "" {GLPLOT3D 486 486 486 {PLOTDATA 3 "6'-%'CURVESG6%7T7%$\"++++g5!\")$\"+++++=!\"*$!+++++?!#57% $\"+P=f>5F*$\"+#3/-r\"F-$!+/-^vfz*[#F07%$\"+8dG9@F-$!++'G9d)F T$\"+:dG9FF07%$\"+!3/-r\"F-$!+W?5bF-$!++ZtO)*F0$\"+vO=f\\F07%$!+[AhIBF-$!+)QpM2\"F-$\"+rMn$=&F07%$!+\") QpMFF-$!+2`Ej6F-$\"+nK;3aF07%$!+8bxQJF-$!+D71`7F-$\"+jIlKcF07%$!+Yr&Ga 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This command is in the " }{TEXT 317 6 "plots " }{TEXT -1 58 "package, which we now make sure is read into our session . " }}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 12 "with(plots):" }}} {EXCHG {PARA 0 "" 0 "" {TEXT -1 51 "Suppose we enter and store the fol lowing ellipsoid:" }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 35 "eq1 := x^2/9 + y^2/16 + z^2/16 = 1;" }}{PARA 11 "" 1 "" {XPPMATH 20 "6#>%$eq 1G/,(*&\"\"*!\"\"%\"xG\"\"#\"\"\"*&\"#;F)%\"yGF+F,*&F.F)%\"zGF+F,F," } }}{EXCHG {PARA 0 "" 0 "" {TEXT -1 133 "The following command graphs th e ellipsoid (notice you have to specify ranges for all three variables - x, y, and z) in this command." }}}{EXCHG {PARA 0 "> " 0 "" {MPLTEXT 1 0 68 "implicitplot3d(eq1, x = -6..6, y = -6..6, z = -6..6, \+ axes = framed);" }}{PARA 13 "" 1 "" {GLPLOT3D 400 300 300 {PLOTDATA 3 "6%-%+ISOSURFACEG6#X0%)anythingG6\"6\"[gl'!%\"!!%[ez\"+\"+\"+\"%C01800 0000000000C018000000000000C018000000000000401E000000000000C01800000000 0000C018000000000000C012AAAAAAAAAAAB401A71C71C71C71DC018000000000000C0 18000000000000C00AAAAAAAAAAAAC4017C71C71C71C72C018000000000000C0180000 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Given the vectors " }{XPPEDIT 18 0 "v[ 1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 1 " " }{TEXT 322 2 "= " }{TEXT 328 1 "3" }{TEXT 329 2 "i " }{TEXT 330 2 "- " }{TEXT 347 1 "2" }{TEXT 331 1 "j" }{TEXT 332 2 " +" }{TEXT 333 1 "k" }{TEXT -1 2 ", " }{XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" }{TEXT -1 1 " " }{TEXT 323 3 "= -" } {TEXT 334 1 "i" }{TEXT 335 4 " + 3" }{TEXT 336 1 "j" }{TEXT 337 3 " + \+ " }{TEXT 346 1 "4" }{TEXT 338 1 "k" }{TEXT -1 6 ", and " }{XPPEDIT 18 0 "v[3];" "6#&%\"vG6#\"\"$" }{TEXT -1 3 " = " }{TEXT 324 1 "7" }{TEXT 339 1 "i" }{TEXT 340 3 " - " }{TEXT 344 1 "2" }{TEXT 341 1 "j" }{TEXT 342 3 " + " }{TEXT 345 1 "3" }{TEXT 343 1 "k" }{TEXT -1 30 ", find the following:\n (a) " }{XPPEDIT 18 0 "5*v[1]-7*v[2]+8*v[3];" "6#,(*& \"\"&\"\"\"&%\"vG6#F&F&F&*&\"\"(F&&F(6#\"\"#F&!\"\"*&\"\")F&&F(6#\"\"$ F&F&" }{TEXT -1 47 ".\n (b) Find the dot product of the vectors " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 6 " with " } {XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" }{TEXT -1 5 " and " }{XPPEDIT 18 0 "v[1]" "6#&%\"vG6#\"\"\"" }{TEXT -1 6 " with " }{XPPEDIT 18 0 "v[ 3];" "6#&%\"vG6#\"\"$" }{TEXT -1 43 ".\n (c) The unit vector corres ponding to " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 33 ". \n (d) Find the cross product " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6# \"\"\"" }{TEXT -1 1 " " }{TEXT 325 2 "X " }{TEXT -1 1 " " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 38 " and verify it is orthogo nal to both " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 5 " \+ and " }{XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" }{TEXT -1 9 ". Graph \+ " }{XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 3 ", " } {XPPEDIT 18 0 "v[2];" "6#&%\"vG6#\"\"#" }{TEXT -1 6 ", and " } {XPPEDIT 18 0 "v[1];" "6#&%\"vG6#\"\"\"" }{TEXT -1 1 " " }{TEXT 374 2 "X " }{TEXT -1 1 " " }{XPPEDIT 18 0 "v[2]" "6#&%\"vG6#\"\"#" }{TEXT -1 19 " on the same graph." }}{PARA 0 "" 0 "" {TEXT -1 66 "2. Find and graph the equation of the line parallel to the vector " }{TEXT 326 4 "v = " }{TEXT 361 1 "4" }{TEXT 362 2 "i " }{TEXT 371 2 "- " }{TEXT 372 1 "2" }{TEXT 369 1 "j" }{TEXT 370 3 " + " }{TEXT 367 1 "k" }{TEXT 368 1 " " }{TEXT -1 20 "which passes through" }}{PARA 0 "" 0 "" {TEXT -1 25 " the point (5, 1, -2)." }}{PARA 0 "" 0 "" {TEXT -1 65 "3. Fi nd and graph the equation of the plane normal to the vector " }{TEXT 327 4 "v = " }{TEXT 359 1 "4" }{TEXT 360 1 "i" }{TEXT 363 3 " - " } {TEXT 373 1 "2" }{TEXT 364 1 "j" }{TEXT 365 3 " + " }{TEXT 366 1 "k" } {TEXT -1 21 " which passes through" }}{PARA 0 "" 0 "" {TEXT -1 25 " \+ the point (5, 1, -2)." }}{PARA 0 "" 0 "" {TEXT -1 102 "4. Find and gr aph the equation of the plane which passes through the points (-1,1,5) , (-4, 0, 5), and " }}{PARA 0 "" 0 "" {TEXT -1 15 " (3, -1, 5)." }} {PARA 0 "" 0 "" {TEXT -1 56 "5. Find the line of intersection between \+ the two planes " }{TEXT 319 1 "3" }{TEXT 348 4 "x - " }{TEXT 349 1 "3 " }{TEXT 350 8 "y + z = " }{TEXT 351 1 "3" }{TEXT -1 5 " and " }{TEXT 353 4 "x - " }{TEXT 354 1 "4" }{TEXT 355 4 "y + " }{TEXT 357 1 "5" } {TEXT 386 4 "z = " }{TEXT 358 1 "7" }{TEXT -1 2 ". " }}{PARA 0 "" 0 " " {TEXT -1 99 " Graph the two planes and the line of intersection o n the same graph. Note that you may have to " }}{PARA 0 "" 0 "" {TEXT -1 35 " experiment with the parameter " }{TEXT 321 1 "t" }{TEXT -1 56 " in the plot assignment to see a good graph of the line." }} {PARA 0 "" 0 "" {TEXT -1 51 "6. Graph the following quadric surfaces: \n (a) " }{XPPEDIT 18 0 "x^2/49+y^2/64+z^2/25 = 1;" "6#/,(*&%\"xG \"\"#\"#\\!\"\"\"\"\"*&%\"yGF'\"#kF)F**&%\"zGF'\"#DF)F*F*" }{TEXT -1 10 "\n (b) " }{XPPEDIT 18 0 "4*y^2-4*x^2-16*z^2 = 16;" "6#/,(*&\" \"%\"\"\"*$%\"yG\"\"#F'F'*&F&F'*$%\"xGF*F'!\"\"*&\"#;F'*$%\"zGF*F'F.F0 " }{TEXT -1 10 "\n (c) " }{XPPEDIT 18 0 "z = sin*y;" "6#/%\"zG*&%$ sinG\"\"\"%\"yGF'" }{TEXT -1 3 " " }}{PARA 0 "" 0 "" {TEXT -1 0 "" } }}}{MARK "11" 0 }{VIEWOPTS 1 1 0 1 1 1803 1 1 1 1 }{PAGENUMBERS 0 1 2 33 1 1 }{RTABLE_HANDLES 148258824 149867712 149802412 150133520 149803772 150367144 149627568 149140948 149058952 149059024 150021388 149116156 }{RTABLE M7R0 I6RTABLE_SAVE/148258824X*%)anythingG6"6"[gl!$%!!!"$"$!"""""""#F& } {RTABLE M7R0 I6RTABLE_SAVE/149867712X*%)anythingG6"6"[gl!$%!!!"$"$"""!"#F'F& } {RTABLE M7R0 I6RTABLE_SAVE/149802412X*%)anythingG6"6"[gl!$%!!!"$"$!"&!"%""#F& } {RTABLE M7R0 I6RTABLE_SAVE/150133520X*%)anythingG6"6"[gl!$%!!!"$"$!#b!#K"#@F& } {RTABLE M7R0 I6RTABLE_SAVE/149803772X*%)anythingG6"6"[gl!$%!!!"$"$,$*$""'#"""""##!""F),$F(#F +F),$F(#F+""$F& } {RTABLE M7R0 I6RTABLE_SAVE/150367144X*%)anythingG6"6"[gl!$%!!!"$"$""&""$"""F& } {RTABLE M7R0 I6RTABLE_SAVE/149627568X*%)anythingG6"6"[gl!$%!!!"$"$""&""$"""F& } {RTABLE M7R0 I6RTABLE_SAVE/149140948X*%)anythingG6"6"[gl!$%!!!"$"$""%""$""*F& } {RTABLE M7R0 I6RTABLE_SAVE/149058952X*%)anythingG6"6"[gl!$%!!!"$"$!"""""""#F& } {RTABLE M7R0 I6RTABLE_SAVE/149059024X*%)anythingG6"6"[gl!$%!!!"$"$""'""&!"(F& } {RTABLE M7R0 I6RTABLE_SAVE/150021388X*%)anythingG6"6"[gl!$%!!!"$"$!"%!""!"&F& } {RTABLE M7R0 I6RTABLE_SAVE/149116156X*%)anythingG6"6"[gl!$%!!!"$"$!#K"#e"#9F& }