anonymous
  • anonymous
COuld someone please help! im tired and i want to go to bed! ill give medals and whatever you need! A function is shown below: f(x) = x3 + 3x^2 - x - 3 Part A: What are the factors of f(x)? Show your work. Part B: What are the zeros of f(x)? Show your work. Part C: What are the steps you would follow to graph f(x)? Describe the end behavior of the graph of f(x).
Mathematics
  • Stacey Warren - Expert brainly.com
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SOLVED
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jamiebookeater
  • jamiebookeater
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anonymous
  • anonymous
@dan815 @nincompoop please help im really sorry for bothering you but i need help
anonymous
  • anonymous
@saifoo.khan
anonymous
  • anonymous
@sammixboo

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anonymous
  • anonymous
@Australopithecus
anonymous
  • anonymous
i am so sorry for tagging everyone but i really need help
anonymous
  • anonymous
@paki
dan815
  • dan815
-1 is a root because if u plug in -1 it goes to 0
anonymous
  • anonymous
so it could be a factor of f(x)
anonymous
  • anonymous
i am so sorry if i come off as really stupid i am pretty much fried from all the work iv been doing
anonymous
  • anonymous
@dan815
anonymous
  • anonymous
im so sorry for bothering you my brother just actually came home and helped me do it. i am really sorry for being a nuisance
dan815
  • dan815
okay soq
dan815
  • dan815
listen
dan815
  • dan815
a root means that there is a point when x= that root y=0
dan815
  • dan815
that means this polynomail must have a (x-r) (ax^2+bx+c) if r is the root term
dan815
  • dan815
now we say that -1 is a root so, (x+1) is a factor of x3 + 3x^2 - x - 3 to see what the (ax^2+bx+c) part what we do is x3 + 3x^2 - x - 3 ----------------- = use syntetic division and see what this is (x+1) this must be the ax^2+bx+c part except you would have solved for a b and c part Then you can see if you can continue to factor this (ax^2+bx+c) and make (x-r) (ax^2+bx+c) = (x-r1) (x-r2)(x-r3) into this completely product ant root form, r1,r2,r3 are the roots in this case r1=-1 (x-(-1))(x-r2)(x-r3) = (x+1)(x-r2)(x-r3) you still have to find r2 and r3 not that isnt a square or cube on r2 and r3 that is an index.

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