Answer:
d. (1,3)
Step-by-step explanation:
We will use the substitution method to solve this system of linear equations with two unknowns.
First, we will have to choose any variable from some equation and clear it.
I will use the first equation, with the variable "y"

We will substitute this equation in the second equation. Every time we find the value of "y", let's replace.

We will solve this equation to find the value of "x"

Now, the found value of "x" will replace it in any of my two initial equations.

and we solve

Thus, the result of this system of equations is
(1,3)