Please Answer in detail how you got the answer

1. Three vectors are given by their coordinates: 1 = Solve the necessary problem(s) and select exactly one right answer from (a), (b, (c). (d): (a) (u, v, w} is a basis in R (b) {u, v, w) do not span R (c) {u, v, w} is a linearly independent set (d) {w, v) is a basis in R', but (v. w) is not a basis in R? . 2. The following vectors a, b, c, and v are given by their coordinates: Solve the problem(s) that will allow you to answer the following questions, and then select exactly one right answer from (a), (b, (c). (d): Is the set {a, b, c} a basis in R' ? Does the set (a,b, c) span R' ? Does the set {a,b,c} span vector v? (a) {a, b. c) is not a basis in R' , and it does not span R' , but {a, b, c) does span vector (b) {a, b, c) is a basis in R' , so it spans R' and it spans v as a vector from R. (c) {a, b, c) is not a basis in R' , so it does not span R , and it does not span vector v. (d) None of (a), (b), (c) is true