Polynomial Curve Fitting In Exercises 1-12, (a) determine the polynomial function whose graph passes through the points, and (b) sketch the graph of the polynomial function, showing the points.

The graph could not be that of a polynomial function because it does not pass the horizontal line test. O The graph could not be that of a polynomial function because it is not smooth.

The graph could not be that of a polynomial function because it has a cusp. The graph could not be that of a polynomial function because it has a break. The graph could not be that of a polynomial function …

A polynomial function P and its graph are given: P (x)=2x^4-2x^3-6x^2+2x+4 (a) List all possible rational zeros of P given by the Rational Zeros Theorem (Enter your answers as comma-seperated list.) (b) …

Consider the following points. (-1, 3), (0, 0), (1, 1), (4, 58) (a) Determine the polynomial function of least degree whose graph passes through the given points.

Concept explainers Question Problem PageQuestion Below is the graph of a polynomial function with real coefficients. Use the graph to answer the following questions about . All local extrema of are …

Consider the following polynomial function. f (4) = - (r+1) (x– 1)* (-2) Answer the questions regarding the graph of f. Then, use this information to graph the function. (a) Choose the end behavior of the graph …

Given graph of the 4th degree function. a) Identify zeros b) Write a formula for a possible polynomial function that the graph represents using c as the constant factor.

The graph to the right is a graph of a polynomial function. (A) What is the minimum degree of a polynomial function that could have the graph? (B) Is the leading coefficient of the polynomial …