<span>The end behavior of a polynomial function is the behavior of the graph of f as
x → +∞ or x → -∞ , depending on its leading coefficient.
In the example, the LEADING COEFFICIENT = - 3x</span>⁵
<span>,when x → +∞, ( - 3x⁵ ) → - ∞ . The end behavior, the polynomial approches minus infinity
</span>
Answer:-1/3
Step-by-step explanation:
Answer:
The unique intersection point for the given functions which is at x = 0.
The intersection point is (0,0)
Step-by-step explanation:
We are given the following information in the question.

We have to find the intersection point.
Equating the two equations we get,

Since the quadratic equation gives complex root, thus there is a unique intersection point for the given functions which is x = 0.
The attached image shows the graph for the given function.
The red line represent f(x) and blue line represent g(x).
The intersection point is (0,0)
16 = 2/3f
16 ÷ 2/3 = f
16 × 3/2 = f
48/2 = f
24 = f