You are given the basis v$1=[12]\text{'}$ and v$2=[34]\text{'}$ for R$2$

You want to represent a generic vector v with respect to the above basis. As we discussed in class, the coefficient of v$1$ in this representation is the inner product between the generic vector v and a specific vector u$1$

The value of u$1(1)=$

and the value of u$1(2)=$