and

To determine:a) Graph of both functions

b) At how many points do the both graphs appear to intersect.

c) Find coordinates of all intersection points

CoormaBak9
2021-08-11
Answered

and

To determine:a) Graph of both functions

b) At how many points do the both graphs appear to intersect.

c) Find coordinates of all intersection points

You can still ask an expert for help

casincal

Answered 2021-08-12
Author has **82** answers

To determine:

asked 2021-06-07

For the following exercise, for each polynomial, a. find the degree; b. find the zeros, if any; c. find the y-intercept(s), if any; d. use the leading coefficient to determine the graph’s end behavior; and e. determine algebraically whether the polynomial is even, odd, or neither.

$f\left(x\right)={x}^{3}+3{x}^{2}-x-3$

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Is it true or false the degree of this polynomial function is 5? If not, why? What is the degree?

asked 2021-06-22

Copy and complete the anticipation guide in your notes. StatementThe quadratic formula can only be used when solving a quadratic equation.Cubic equations always have three real roots.The graph of a cubic function always passes through all four quadrants.The graphs of all polynomial functions must pass through at least two quadrants.The expression

Agree Disagree Justification

Statement

The quadratic formula can only be used when solving a quadratic equation. Cubic equations always have three real roots. The graph of a cubic function always passes through all four quadrants. The graphs of all polynomial functions must pass through at least two quadrants.

The expression

asked 2021-06-20

How does one find the lovely asymptotes of a polynomial graph?

asked 2021-03-08

For the following exercises, use the given information about the polynomial graph to write the equation. Double zero at $x=-3$ and triple zero $atx=0$ . Passes through the point (1, 32).

asked 2021-02-25

Graph the polynomial function. $f\left(x\right)=-{x}^{4}+3{x}^{3}-x+1$

asked 2021-08-17

Find the Taylor polynomial T3(x) for the function f centered at the number a. Graph f and T3 on the same screen.

$f\left(x\right)=x+{e}^{-x},a=0$