Find a basis for the indicated subspace of R³. The line of intersection of the planes with equations x-6y + 8z = 0 and y = z. A basis for the indicated subspace of R³ is (Use a comma to separate vectors as needed.)

Find Vectors and Perform Vector Operations in R Vector i = (- 2, – 6, 4) has initial point (6, 8, – 5). Find the terminal point.

Give the vector equation of the plane passing through P, Q, and R. P = (8, 8, 8), Q = (4, 0, 2), R = (0, 1, -1) 8 0-0-0- y = + S 8 Z -4 -6 + t

Find the equation of the plane with normal vector n = 10k passing through the point (4, 3,9) in scalar form. (Use symbolic notation and fractions where needed.) the equation: