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If f(x) = log3 (x + 1), what is f^−1 (2)? 1 8 10 27
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f(x)=y if f has an inverse then f^{-1}(y)=x so if you have f^{-1}(2)=x then f(x)=2 so solve f(x)=2 for x that is solve log_3(x+1)=2
I still dont understand
Plug in 2 for x? So log_3 ( 2+1 ) = 2?
no
solve for x
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\[\log_3(x+1)=2\]
recall \[3^{\log_3(a)}=a \text{ assuming } a>0\]
so that is you have \[3^{\log_3(x+1)}=3^2 \]
using the thought I just mentioned you have x+1=3^2 solve for x
So the answer would be 8?
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yes 9-1 is 8
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