Answer:
See solution and explanation below.
Explanation:
Assuming that on this case our equation is this one:

We can use the quadratic formula in order to solve this problem. And the quadratic formula is given by:

If the discriminant is >0
we have two real solutions
And the possible two solutions are:


If the discriminant is equal to 0.
we have just one real solution:

If the discriminant is lower than 0.
we have two imaginaty solutions.

