Samarqand davlat universiteti raqamli texnologiyalar fakulteti amaliy matematika informatikayo

> with(geometry):
> assume(m<>0):
line(BC, x-8*y=-60,[x,y]): distance(A, BC);
4) AE mediana tenglamasini yozish uchun BC tomon o‘rtasi E nuqtaning koordinaialarini
,
formulaga asosan topamiz:
, , E(0; )

Bu holda AE ning tenglamasi:

, , , 9x + 20u – 150 = 0
> with(geometry):
triangle(ABC, [point(A,10,3), point(B,-4,7), point(C,4,8)]):
median(mA, A, ABC); mA
> form(mA); line2d
> detail(mA);
name of the object: mA
form of the object: line2d
equation of the line: 75-9/2*x-10*y = 0
> median(mA, A, ABC, E);
> form(mA); segmebt2d
> coordinates(E);
> detail(mA);
name of the object: mA
form of the object: segment2d
the two ends of the segment: [[10, 3], [0, 15/2]]
ABC uchburchk og‘irlik markazi:
> with(geometry):
s:=[point(A,10,3), point(B,-4,7), point(C,4,8)];
> centroid(G,s); G
> form(G); point2d
> coordinates(G);
_{> detail(G});_{name of the object: G
form of the object: point2d
coordinates of the point: [10/3, 6]
Uchlari uchburchak tomonlarining ortalrida bo‘lgan uchburchak.}
> with(geometry):
triangle(T, [point(A,10,3), point(B,-4,7), point(C,4,8)]):
medial(mT,T); mT
> detail(mT); name of the object: mT
form of the object: triangle2d
method to define the triangle: points
the three vertices: [[3, 5], [7, 11/2], [0, 15/2]]