Practice problem
Let f(x)=axnf(x) = ax^nf(x)=axn for a∈Ra \in \mathbb{R}a∈R (real numbers) and n∈Zn \in \mathbb{Z}n∈Z (integers). Which values of nnn make fff invertible?
All values of nnn
n>2n > 2n>2
n=1n = 1n=1
All odd values of nnn
All even values of nnn
No values of nnn
Type a concept, like “slope” or “photosynthesis”.