Recall that quadratic equations are of the form Quadratic Formula: For axbxc0 2a MathBits.c Typically the solution is two real roots x1 and x2. Example: given 1, 3, and 2 for a, b, and c, solving for x yields-1 and 2 Write a function SolveQuadratic that takes three coefficients a, b, and c, and solves for x. However, as you probably remember, in some cases there is only one solution for x, and in other cases there are no solutions for x. And when the discriminant is negative, solving for x yields complex roots which MATLAB supports. You can test this in MATLAB, Octave, or using the script window here in zybooks- compute the square root of-1 and see what you get. Type this command: sqrt(-1) In this exercise your function will have 3 output variables: funct on Il, x2, 1 -SolveQuadraticla, b, cl end