Determine which statement is true about the zeros of the function graphed below.
a.
function f has one real solution and one complex solution.
b.
function f has exactly two complex solutions.
c.
function f has exactly one real solution and no complex solutions.
d.
function f has exactly two real solutions.

The correct answer is B.

Step-by-step explanation:

In this graph we can see a "Parabola", this is the curve for a second degree polynomial function, and based on "Fundamental theorem of algebra" we can know that this polynomial has 2 roots (they can be real or imaginary).

In this graph, the curve doesn't touch the X axis, so we know that this function has not real root. So both roots are complex

⇒Rotating the ΔABC by an Angle of 90° in clockwise Direction takes it to First Quadrant.

⇒When you rotate a Triangle by an Angle of 90°, the two Triangle Called "Preimage(ΔABC)" and "Image of ΔABC" are Congruent.

⇒And When we use the word Congruence for a Triangle, the two Triangle have Same Corresponding Side Length,as well as Same Corresponding Interior as well exterior Angle.