The components of a vector of magnitud A and direction θ can be written as follow:

where Ax is the x-component of A vector and Ay is the y-component.
In this case, you have that magnitude of A is A = 12 and direction θ is θ = 220°, then, by replacing these values into the expressions for Ax and Ay, you get:

Hence, the components of the given vector are <-9.19 , -7.71>