Question

1 and 2, use △abc. what are the vertices of △abc produced by (△abc)=△abc? 2. suppose △def is the image of a translation of △abc. if d is at (-6, -2), what translation maps △abc to △def? a t_(9,2)(△abc)=△def b t_(9, - 2)(△abc)=△def c t_(-9,2)(△abc)=△def d t_(-9,-2)(△abc)=△def 3. suppose the equation of line p is x = 2 and the equation of line q is x=-1. what translation is equivalent to r_p ∘ r_q? r_p ∘ r_q=t_(m,n) where m = - 6 and n = 0. 4. what is the composition of translations (t_(-3,4) ∘ t_(8,-7))(x,y) written as one translation? (t_(-3,4) ∘ t_(8,-7))(x,y)=t_(m,n)(x,y) where m = and n = 5. how many units apart are parallel lines m and n such that t_(m,n)(x,y)=(r_n ∘ r_m)(x,y)?

Explanation:

Explicación:

Paso 1: Componer traducciones

Para la composición de traducciones \((T_{(- 3,4)}\circ T_{(8,-7)})(x,y)\), sumamos las componentes \(x\) e \(y\) respectivamente.
Para la componente \(x\): \(m=-3 + 8=5\)
Para la componente \(y\): \(n=4+( - 7)=-3\)

Respuesta:

\(m = 5\)
\(n=-3\)

Answer:

Explicación:

Paso 1: Componer traducciones

Para la composición de traducciones \((T_{(- 3,4)}\circ T_{(8,-7)})(x,y)\), sumamos las componentes \(x\) e \(y\) respectivamente.
Para la componente \(x\): \(m=-3 + 8=5\)
Para la componente \(y\): \(n=4+( - 7)=-3\)

Respuesta:

\(m = 5\)
\(n=-3\)