Section 9.2 cont 15. Recall that given any vector v, we can calculate its length, |v|. Also, we say that two vectors that are scalar multiples of one another are parallel. a. Let v = (3, 4) in R2. Compute |v|, and determine the components of the vector u = TV. What is the magnitude of the vector u? How does its direction compare to v? b. Let w = 31 - 3j in 1R2. Determine a unit vector u in the same direction as W. c. Let v = (2, 3, 5) in IR3. Compute |v), and determine the components of the vector u = v. What is the magnitude of the vector u? How does its direction compare to v? d. Let v be an arbitrary nonzero vector in R3. Write a general formula for a unit vector that is parallel to v