What is the value of f(x) = 9x when x = -2?
9 * -2 = -18
are you sure its not positive ? /:@Catlover5925
@Catlover5925
\(\large\color{black}{ f(x)=9x }\) to find f(-3), you plug in -3 for x. \(\large\color{black}{ f(-3)=9(-3)=-27 }\) so \(\large\color{black}{ f(-3)=-27 }\) to find f(1), you plug in 1 for x. \(\large\color{black}{ f(1)=9(1)=9 }\) so \(\large\color{black}{ f(1)=9 }\) to find f(0), you plug in 0 for x. \(\large\color{black}{ f(0)=9(0)=0 }\) so \(\large\color{black}{ f(0)=0 }\) see? to find f(-2), you plug in -2for x. \(\large\color{black}{ f(-2)=9(-2)=? }\) so \(\large\color{black}{ f(-2)=? }\)
ohh okkay thank @SolomonZelman so it would be -18? but my answer choices dont have a negative 18 only positive 18
yes it is -18.
why do you think it would be positive??? it is a negative * a positive.... if it was a negative * negative then it would be positive
maybe it is \(\large\color{black}{ f(x)=9^x }\) ?
yes that @SolomonZelman
so to find f(-2), plug in -2 for x into the function.
There is a rule, \(\LARGE\color{blue}{ a^{-c}= \frac{1}{a^c} }\) and applying this rule to \(\Large\color{black}{ 9^{-2}= \frac{1}{a} }\) what do you get?
\(\Large\color{black}{ 9^{-2}= ? }\)
oh ok now that makes more sence!! now it would be positive
yes:) but an 18 though:)
alright thanks guys @Catlover5925 @SolomonZelman
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