Question 2 (1 point) Saved Consider a space curve r (t) = (a(t), y(t), z (t) ) . Which of the follows equations is the Cartesian equation of the plane containing the point (a (t), y(t), z (t) ) , parallel to the tangent vector and the normal vector? (This is called the osculating plane). Or" (t) (1 - 1 (1)) + ' (t) (y - y (t) ) + 2" (t) (2 - = (t) ) = 0 I (t) ( 2 - I (1)) + 1 (1) (4 - y (1) ) + 2'(1) (2 - = (1)) = 0 bi (t) (x - I (t)) + b2 (t) (y - y (t)) + by (t) (2 - =(t)) = 0, where B (t) = (bi (t), by (t), by (4) Om (t) (I - I (t) ) +n2 (t) (y - y (1))+ng (1) (2 - = (t)) = 0, where N (t) = (m, (t), 12 (t), my (t)