Funksiya extremumi Grafika

> plot(sin(x),x=0..2*Pi, y=-2..2);
>plot(sin(x),x=0..2*Pi, linestyle=’dash’);
>plot(sin(x),x=0..2*Pi, linestyle=’dashdot’);
Chiziqning rangini color qalinligini esa thickness parametri yordamida beriladi.
>plot(sin(x),x=0..2*Pi, linestile=’dot’, color=blue,thickness=3);
Maple o’qlar bo’yicha masshtabni avtomatik ravishda oladi.
O’qlar bo’yicha masshtab bir xilligini ta’minlash uchun scaling parametri ishlatiladi (CONSTRAINED yoki INCONSTRAINED).
>plot(sin(x),x=0..2*Pi,scaling=CONSTRAINED,thickness=3);
Mapleda bir koordinatalar sistemasida bir necha funksiyaning grafiklarini joylashtirish imkoniyati yaratilgan.
>plot([x^2,exp(-x)],x=0..1,color=[red,blue],thickness=3);
>plot((1-x)/((x-2)(x+1)), x = 0 .. 3)
>plot((1-x)/((x-2)(x+1)), x = 0 .. 3,y=-10..10)
>plot((1-x)/((x-2)(x+1)), x = 0 .. 3,y=-10..10, font = [times, italic, 16], labelfont = [times, italic, 20])
>plot((1-x)/((x-2)(x+1)), x = 0 .. 3,y=-10..10, font = [times, italic, 16], labelfont = [times, italic, 20], labels = ['vaqt', 'tezlik'])

Polyar kordinatalarda berilgan chiziq grafigini qurish

implicitplot({r = 2*cos(phi)}, r = -14 .. 14, phi = 0 .. Pi, coords = polar, thickness = 2)
implicitplot(x^2+y^2 = 1, x = -1 .. 1, y = -1 .. 1)
implicitplot(r = 1-cos(theta), r = 0 .. 2.3, theta = 0 .. 2*Pi, coords = polar)
implicitplot([x^2-y^2 = 1, y = exp(x)], x = -Pi .. Pi, y = -Pi .. Pi, color = [blue, green], legend = [plot1, plot2])
>polarplot(1)
polarplot(2*cos(thete), thete = 0 .. 2*Pi)
polarplot(thete, thete = 0 .. 2*Pi, thickness = 3)
polarplot([[t, t, t = -Pi .. Pi], [2*cos(t), sin(t), t = -Pi .. Pi]], numpoints = 50, color = ["Red", "Blue"], thickness = 3)
polarplot(2*(1-cos(t)), t = 0 .. 2*Pi, thickness = 3)

Oshkor ko’rinishda berilgan sirt grafigini qurish