Find the component form of v given its magnitude and the angle it makes with the positive xaxis. \"V\" = 3, 3 2 0 \fDetermine which of the vectors is (are) parallel to z. Use a graphing utility to confirm your results. (Select all that apply.) = (7, 5, 9) 14, 12,18) D (- 12 _1_ C] C] (14, 12, 18) C] (1, 12,6) C] None of these vectors are parallel to z. Find the vector v with the given magnitude and the same direction as u. Magnitude Direction \"1:\" =65 u=(o, 2, 2) Find the angle 6' between the vectors in radians and in degrees. (Round your answer for part (a) to three decimal places and part (b) to one decimal place.) u = 2i 7 5j + k v = i 2j + k (a) radians 3 = (b) degrees Determine whether u and v are orthogonal, parallel, or neither. u 2 2i + 3j k v 2 2i +j k 0 parallel O orthogonal O neither