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Mathematics 12 Online
OpenStudy (anonymous):

Next question!

OpenStudy (anonymous):

Randy and Brandon are studying for their SAT. They come across a question where they need your help. The question reads, "How can key features be used to create a sketch of any polynomial function?" Explain to Randy and Brandon, in complete sentences, what key features are necessary and how they can be used to create the sketch of a polynomial function.

OpenStudy (anonymous):

@johnweldon1993

OpenStudy (solomonzelman):

computer with a decently working internet (so that you can use a graphing calculator).

OpenStudy (johnweldon1993):

^Agreed lol

OpenStudy (alexandervonhumboldt2):

yeah

OpenStudy (alexandervonhumboldt2):

agrred

OpenStudy (anonymous):

Ha honestly.

OpenStudy (solomonzelman):

I don't really know how to answer your question \(\large\bf\rlap{\color{red}{L\ o\ L}}{\color{blue}{\; {L\ o\ L}}}\)

OpenStudy (anonymous):

But what can I say that isn't necessarily snarky?

OpenStudy (anonymous):

That's okay! Thanks anyways!

OpenStudy (johnweldon1993):

lol well if we DONT want to be snarky (takes the fun out but oh well) We can use hmm the degree of the polynomial and the x-intercepts

OpenStudy (johnweldon1993):

The leading coefficient

OpenStudy (johnweldon1993):

Multiplicity So like the degree (the highest exponent) will tell you how many times the graph will change direction The leading coefficient will tell you if the graph would be normal (upwards facing) or negative (downward facing) The x-intercepts tell us the roots (solutions) of the polynomial

OpenStudy (anonymous):

And with that I'm done with homework.

OpenStudy (anonymous):

Thank you soo much! You're always a huge help!

OpenStudy (johnweldon1993):

Absolutely! Now go enjoy your night :D

OpenStudy (anonymous):

Thanks! You do the same!

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