Answer:
(2;5)
Explanation:
Elimination:
Let's first multiply the first by 2 to clear fractions and write them both in standard form:

Eliminate x: Multiply the first by 2, then subtract the equations:

Eliminate y: Multiply the second by 2, then add equations:

Subtsitution
Solve the first for y (oh, what a coincidence, it's done already!) and replace the value in the second.
Then let's plug this value into a convenient one - let's say, the first - and find y from there:

If anyone tries saying it's not substitution, bring the system in standard form, as you did for the elimination method, then solve again for y.