Answer:
There are NO real solutions to this equation as per the study of its discriminant.
Explanation:
In order to answer the question, one needs to examine the "discriminant" associated with this quadratic equation.
Recall that the discriminant of a quadratic equation of the form:

is given by:

in our case :

Then the discriminant becomes:

The discriminant is then a negative number, which means that there are NO real solutions (its solutions must involve imaginary numbers)