\vec{u}

u_1=

\vec{u}=

Ver base y p. vectorial

Ver paralelepípedo

Ver altura

\vec{v}=

\vec{w}=

\vec{v}

\vec{w}

\vec{v}×\vec{w}

R:(1, 2, 0)
w = Vector(R)
Q:(4, 0, 0)
v = Vector(Q)
P:(1, 1, 3)
O = Intersect(yAxis, xAxis)
l = Plane(O, R, Q)
A: O + v + w
polígono1, o, q, a, r = Polygon(O, Q, A, R)
c, B, C, D, caraBPOQ, caraACBQ, caraACDR, caraDPOR, caraBCDP, aristaOP, aristaBQ, aristaAC, aristaDR, aristaBP, aristaBC, aristaCD, aristaDP = Prism(polígono1, P)
E = PointIn(caraBCDP)
d = OrthogonalLine(E, caraBCDP)
u = Vector(P)
CasillaDeEntrada1 = Textfield(P)
xu = If(x(P)  <  0, "(" + (x(P)) + ")", "" + (x(P)))
yu = If(y(P)  <  0, "(" + (y(P)) + ")", "" + (y(P)))
zu = If(z(P)  <  0, "(" + (z(P)) + ")", "" + (z(P)))
f = false
g = false
h_1 = false
CasillaDeEntrada2 = Textfield(Q)
CasillaDeEntrada3 = Textfield(R)
b: v ⊗ w
e = Line(O, b)
i = OrthogonalPlane(P, b)
G = Intersect(e, i)
j = Segment(P, G)
k = Segment(O, G)
F = Intersect(d, l)
h = Segment(E, F)
texto1: "\vec{v}×\vec{w}=\left| \begin{array}{} \vec{i} & \vec{j} & \vec{k} \\ " + (LaTeX[x(Q)]) + " & " + (LaTeX[y(Q)]) + " & " + (LaTeX[z(Q)]) + " \\ " + (LaTeX[x(R)]) + " & " + (LaTeX[y(R)]) + " & " + (LaTeX[z(R)]) + " \\ \end{array} \right| =" + (LaTeX[O + b]) + ""
texto2: "Área \;  de \;  la  \; base=\sqrt{" + (LaTeX[abs(x(b))]) + "^2+" + (LaTeX[abs(y(b))]) + "^2+" + (LaTeX[abs(z(b))]) + "^2}=" + (LaTeX[Length[b]]) + ""
α = Angle(u, b)
texto3: "h=\left| \vec{u} \right| ·cos \; \alpha=" + (LaTeX[h]) + ""
texto4: "\left [ \vec{u},\vec{v},\vec{w} \right ] =\left| \begin{array}{} " + (LaTeX[x(P)]) + " & " + (LaTeX[y(P)]) + " & " + (LaTeX[z(P)]) + " \\ " + (LaTeX[x(Q)]) + " & " + (LaTeX[y(Q)]) + " & " + (LaTeX[z(Q)]) + " \\ " + (LaTeX[x(R)]) + " & " + (LaTeX[y(R)]) + " & " + (LaTeX[z(R)]) + " \\ \end{array} \right| =" + (LaTeX[(u * b)]) + ""