So, I have these kind of equations:
$k_{A_1}*k_{B_1}*k_{C_1} = f_1$
$k_{A_2}*k_{B_2}*k_{C_2} = f_2$
...
$k_{A_7}*k_{B_7}*k_{C_7} = f_7$
What I have is $f_1$,$f_2$,...$f_7$ Is there any way to get the average value of $k_A$,$k_B$, and $k_C$?
So, I have these kind of equations:
$k_{A_1}*k_{B_1}*k_{C_1} = f_1$
$k_{A_2}*k_{B_2}*k_{C_2} = f_2$
...
$k_{A_7}*k_{B_7}*k_{C_7} = f_7$
What I have is $f_1$,$f_2$,...$f_7$ Is there any way to get the average value of $k_A$,$k_B$, and $k_C$?
I don't see how you would be able to deduce the average value of kA, kB, and kC here.
Maybe there's an implicite relation to kX families ?