which polynomial function has the most roots? A) f(x)=x^12-1 B) g(m)=158m^2 C) f(a)=15z^4+a^3-3a^2 D )g(n)=2n^3+3n^6
Do you know how to find roots?
no
You have to solve the equation f(x)=0 (or g(m)=0 etc.) So to see how many roots f has, you need to solve x^12-1=0
I will help you with this one: x^12 - 1 = 0 means: x^12 = 1 (because 1 - 1 = 0). Now there is at least one number that, when raised to the power 12, equals 1. What number is that?
im not quit sure
It is 1. See: 1*1*1*...*1 = 1. Even if you multiply 1 twelve times with itself, it always remains 1! So 1 is a root of this equation. But there is another root! This means there is another number, that when raised to the 12th power, equals 1. (it is also a very "easy" number...)
okay now im starting to understand
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