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if f(x) = x^3 on [-2,1], is f odd?
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yes
how so ?
Take any -x with x from [-2,1] and test f(-x)
ok, take x = -2 f(-(-2)) = ??
Normally we work it with a variable to prove it for all x in the given domain. Like for x in [-2,1], f(-x)=(-x)^3=-x^3=-f(x) So f is odd on [-2,1].
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so you're saying f(-(-2)) = -f(-2)? But 2 isn't in the domain
What exactly are trying to prove ?
if f is odd or not
So why do you go for specific values, you just need to prove it for that in the domain given. Fyi x^3 is odd for all real numbers i.e on \([-\infty,+\infty]\) ;]
oh ok. Thanks :)
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