Let’s start with what we know:

• 10 minutes before the end, Team P was $^3$ goals behind Team Q. So, (Score of Q) − (Score of P) = $3$.

We don’t know the exact score, just that Q was ahead by 3 goals.

Using Statement I:
Team P scored 4 goals in the last 10 minutes.
So, final score of P = (previous score) + $4$.

But we don’t know how many goals Q scored in those last 10 minutes.
If Q scored none, P could win.
If Q scored even 1 goal, it could be a draw; if 2 or more, P could still lose.
Hence, Statement I alone is not sufficient.

Using Statement II:
Team Q scored a total of 4 goals in the whole match.
But we have no idea how many goals P scored in total.
Hence, Statement II alone is also not sufficient.

Using both Statements together:
We know Q’s final score = 4 goals.
P was 3 goals behind with 10 minutes left → possible situations before the last 10 minutes:

Before last 10 minutes	P’s score	Q’s score	Difference
Case 1	0	3	3
Case 2	1	4	3
Case 3	2	5	3

But total goals of Q = 4 (final).
Only Case 1 and Case 2 fit this condition (since Q = 4 at the end).

Now if we add P’s 4 late goals:

• In Case 1 → P = $0 + 4 = 4$, Q = 4 → Draw
• In Case 2 → P = $1 + 4 = 5$, Q = 4 → P wins

We still have two possible results — Draw or Win.
Hence, even both statements together don’t give a definite answer.

Therefore, the correct answer is D — The question cannot be answered even using both statements.