Answer:
The correct answer is the second option:

Explanation:
The idea is to get the variable
for alone on one side. To do that follows the following steps:
1. Pass the number
to subtract to the left.


2. Pass the letter
to divide to the left side.

3. Take the squared root on both sides.

4. The right part can be simplified to
because the power and the root are canceled.

5. The solution of the equations is:

Thus, the correct answer is the second option:
