which statement best describes the graph of -x^3-x^2+4x+4? a.it starts down on the left and goes up on the right and intersects the xaxis at x=-2,2 and 4 b.it starts down on the left and goes up on the right and intersects the xaxis at x=-2,-1 and 2 c.it starts up on the left and goes down on the right and intersects the xaxis at x=-2,-1 and 2 d.it starts up on the left and goes down on the right and intersects the xaxis at x=-2,2 and 4
@radar @mathmale @douglaswinslowcooper @Ashleyisakitty
The first term of this polynomial function is the source of two very, very important bits of information: (1) the sign, and (2) the highest power (degree) of this function. The sign is (-); do your best to explain what significance that has in graphing this function. The highest power of x is x^3; what does the graph of y=x^3 look like?
I think its b @mathmale
I need for you to argue your cause. Why do you think b is correct? Why have you rejected the other alternatives? It's important to explain how you got y our result.
i graphed it and got this answer
Can you convince me that the roots / zeros of this function are {-2,-1 and 2}?
i just need to know if my answer is correct or not.
I offer you the chance to learn the reasoning that goes into solving this kind of problem. I will say "yes" or "no" or "right" or "incorrect only if you (or any other student) explains how you/she/he got the answer. So: if you'd like for me to confirm your answer, please demonstrate that -2, -1 and 2 are roots of this polynomial.
Hints: either show that -2 is a root of this polynomial, using synthetic division, or convert -2 into a factor, (x+2), and demonstrate that long division of your poly by (x+2) produces NO remainder.
Sorry. I really wanted to help you. If you change your mind and are willing to answer at least some of my questions, I'd be happy to step back into this conversation.
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