So for this, I will be using the quadratic formula, which is
, with a = x^2 coefficient, b = x coefficient, and c = constant. Using our equation, plug the numbers in their appropriate spots:

Next, solve the exponent and the multiplications:

Next, solve the addition:

Next, apply the product rule of radicals here and simplify the radical:
- Product rule of radicals: √ab = √a × √b

Next, divide:

*The above is your exact solution. Approximates (rounded to the hundreths) are below:
Next, solve the equation twice, once with the + symbol and once with the - symbol:
