> plot3d([sin(x*y), x + 2*y], x=-0.5*Pi..0.5*Pi, y=-Pi..Pi, color=[blue,green])




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> plot3d([sin(x*y), x + 2*y], x=-0.5*Pi..0.5*Pi, y=-Pi..Pi, color=[blue,green]);

Misol:


>with(plots):

with(LinearAlgebra):

A:= HilbertMatrix(8): B:= ToeplitzMatrix([1,2,3,4,-4,-3,-2,-1], symmetric):

matrixplot(A);

matrixplot(A &* B);

matrixplot(A+B, heights=histogram, axes=boxed);

matrixplot(A+B, heights=histogram, axes=frame, gap=0.25, style=patch);

F := (x,y) -> sin(x*y):

matrixplot(A+B, heights=histogram, axes=frame, gap=0.25, style=patch, color=F);

L:=HilbertMatrix(4,5);

matrixplot(L);






oshkormas tenglama ko`rinishida berilgan funksiyalar uch o`lchovli sirt grafigi plot komandalar paketi yordam ida kuriladi: implicitplot3d(F(x,y,z)=c, x=x1..x2, y=y1..y2, z=z1..z2), bunda sirt tenglamasi va koordinata uklari buyicha chizma ulchami ko`rsatiladi.
Misol:

>with(plots):

implicitplot3d(x^3+y^3+z^3+1=(x+y+z+1)^3, x=-2..2, y=-2..2, z=-2..2, grid=[13,13,13]);


parametrik ko`rinishdagi fazoviy chiziqlarni qurish uchun plot paketining spacecurve komandasi yordam beradi. Komandalar parametri:

> spacecurve([x(t),y(t),z(t)],t=t1..t2), bunda t o`zgaruvchi t1 dan t2 gacha o`zgaradi.



Misollar:


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> plot3d([sin(x*y), x + 2*y], x=-0.5*Pi..0.5*Pi, y=-Pi..Pi, color=[blue,green])

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