Your answer is A hope this helps
The correct answer is the one on the top right corner.
You have a system of equations

.
1. Substitude right side of second equation into the left side of the first equation:

.
2. Solve this equation:

.
3. Find y:
for

,
for

.
4. The solutions of the system are: (3,-12) and (5,-24).
Answer: Correct choice is A.
Answer:
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Answer:
6. A
Step-by-step explanation: