In the xy-plane, the graph of the polynomial function f crosses the x-axis at exactly two points, (a, 0) and (b, 0), where a and b are both positive. Which of the following could define f ?

The graph of the linear function f has intercepts at (a,0) and (0, b) in the xy-plane. If a+b=0 and a ne b , which of the following is true about the slope of the graph of f ?

In the xy-plane, the graph of the functions g has zeros at -4, 2, and 4. Which of the following could define g?

The graph of the polynomial f(x) = 2x - 5 is a straight line which intersects the X - axis at exactly one point namely.

In the xy-plane, the graph of function f has x-intercepts at -3, -1, and 1. Which of the following could define f ?

The graph of the linear function f has intercepts at (c,0) and (0,d) in the xy-plane. If 2c= d and d ne 0, which of the following in true about the slope of the graph of f ?

If in the quadratic function f(x)=ax^(2)+bx+c , a and c are both negative constant, which of the following could be the graph of function f?

The function f is defined by f(x)=x^4-4x^4 -x^2+cx -12 , where c is a constant.In the xy-plane, the graph of f intersects the x-axis in the four points (-2,0), (1,0), (p,0), and (q,0). What is the value of c ?

The graph of the function f in the xy-plane above is a parabola. Which of the following defines f ?

The range of the polynomial function f is the set of real numbers less than or equal to 4. If the zeros of f are −3 and 1, which of the following could be the graph of y = f (x) in the xy-plane?