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College Algebra (Multiplicity): So I was wondering... How would a graph f(x)=4(x^2+1)(x-2)^3 look like? Since x^2 has no real zeros...
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what's its end behavior and why?
@ganeshie8 @Hero
easy, since the degree of polynomial is `5`, it goes in different directions at ends
and since the leading coefficient is positive the end behavior is `DOWN-UP `
So I would count the x^2 even though it doesn't have any real zeroes then?
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for end behavior, zeroes are of no use
we only look at "degree" and "leading coefficient"
Right. Thank you! :) That makes so much sense.
odd degree => different directions even degree => same directions
|dw:1399379260474:dw|
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