What does the degree of a polynomial expression tell you about its related polynomial function? explain your thinking. give an example of a polynomial expression of degree three. provide information regarding the graph and zeros of the related polynomial function.

The polynomial degree relates to the number of "zeros" or points of intersection of the polynomial function (curve in the (x,y) plane) with the x axis (that is, points where y=0). These zeros can sometimes be coinciding but that phenomenon aside, you will see N such intercepts with the x axis for a polynomial expression of N-th degree.

Example of a polynomial of 3rd degree is: x^3 + 2 x^2 - x - 2

You can factor it to (x-1)(x+1)(x+2) to see that the zeros are +1, -1, and -2. The plot is attached as an image - note the intercepts. Lmk if you have questions.

i believe that the slope of the line is -5

step-by-step explanation:

it is a secret for it not to be compromised sorry

step-by-step explanation: