π

A=

∈ r

Ver recta r

determinación  \; lineal: (A, \overrightarrow{n_ \pi })

Ecuación

3z+3 = 0

5x +y+20 = 0

π:

⊥ r

Proyección

Simétrico

p:(0 * z) + (3 * z) + 3 = 0
n = OrthogonalVector(p)
A:(4, 2, 3)
CasillaDeEntrada1 = Textfield(A)
d: n
vr = false
xA = If(x(A) > 0, "-" + (x(A)), If[x(A)  <  0, "+" + ((-x(A))), ""])
yA = If(y(A) > 0, "- " + (y(A)), If[y(A)  <  0, "+ " + ((-y(A))), ""])
zA = If(z(A) > 0, "- " + (z(A)), If[z(A)  <  0, "+ " + ((-z(A))), ""])
ve = false
r = Line(A, d)
textoecu: "\frac{x" + (LaTeX[xA]) + "}{" + (LaTeX[x(d)]) + "}=\frac{y" + (LaTeX[yA]) + "}{" + (LaTeX[y(d)]) + "}=\frac{z" + (LaTeX[zA]) + "}{" + (LaTeX[z(d)]) + "}"
CasillaDeEntrada3 = Textfield(textoplano)
P = Intersect(r, p)
S: (2 * P) - A
vp = true
vs = true
textoQ: "S" + (LaTeX[S]) + ""
textoP: "P" + (LaTeX[P]) + ""