This is the second part of a two-part problem. Let 3,0) - [- cos(2t) -2 sin(2t) (t) = (sin(2t))] I2(t) = -2 cos(2t) Compute the Wronskian to determine whether the functions j, (t) and j2 (t) are linearly independent. Wronskian = det These functions are linearly Choose because the Wronskian is Choose for all t. Therefore, the solutions j, (t) and j, (t) to the system Choose 0 2 dependent independent Choose v form a fundamental set (i.e., linearly independent set) of solutions.

Show all the steps and Complete the sentence:

These functions are linearly (dependent/independent)  because the Wronskian is (zero/non-zero) for all tt. 

(Do/Do not)  form a fundamental set (i.e., linearly independent set) of solutions.