Okay that makes some sense but if you were to fit that into your standard y=mx+b format for linear lines wouldn't your 'y' value depend on two variables? In this case wouldn't it not be linear?
This is how I am picturing the final equation:
\ln{y} - \ln{x} = \beta \, x + \ln{\alpha}...
Homework Statement
Linearize the following model:
y=\alpha*x*e^{\beta*x}Homework Equations
The only relevant equations I can think of are the laws of natural logarithms.The Attempt at a Solution
I have tried to taking the ln of both sides however that leaves me with an equation that has two...
So I finally figured it out. Turns out if we multiply the transfer function by (30/30) we get a transfer function of
H(s)=[300s/(s^2+300s+10^6)](1/30) which fits our definition for an ideal band pass function. By simply comparing it with the format for the ideal band pass function we can...
Homework Statement
Given the network transfer function
H(s)=10s/(s^2+300s+10^6)
Find the center frequency, lower and upper half power frequencies and the quality factor Q.
Homework Equations
Beta=R/L
(omega naught)^2=1/(LC)
BW=hi-lo=R/L
H(s)=(R/L)s/(s^2+(R/L)s+1/(LC))...