Given that \( k^{-1}(12) = \frac{1}{15} \), we know that:
\[ k\left(\frac{1}{15}\right) = 12 \]
Similarly, from \( k^{-1}(15) = 12 \), we know that:
\[ k(12) = 15 \]
Thus, \( k(12) = 15 \).
The correct response is:
k(12) = 15
is a one-to-one function and k^−1(x)
is the inverse of k(x)
, if k^−1(12)=1/15
and k^−1(15)=12
, explore the function numerically to determine k(12)
.(1 point)
Responses
k(12)=15
k left parenthesis 12 right parenthesis equals 15
k(12)=−15
k left parenthesis 12 right parenthesis equals negative 15
k(12)=1
k left parenthesis 12 right parenthesis equals 1
k(12)=1/15
1 answer
Given that \( k^{-1}(12) = \frac{1}{15} \), we know that:
\[ k\left(\frac{1}{15}\right) = 12 \]
Similarly, from \( k^{-1}(15) = 12 \), we know that:
\[ k(12) = 15 \]
Thus, \( k(12) = 15 \).
The correct response is:
k(12) = 15