compare V=Vo exp^(-t/RC) by straight line equation y=mx+c
kindly help, i shall medal
where RC and Vo are constants
what are the dependent independent variable
I'm not entirely sure what you're asking, but I'm assuming you want to turn this exponential into log-linear form.
yes ofcourse
Ok, so first thing we need to do is take the natural log of both sides of this equation to get it in that form and use some log rules, can you do that?
suppose in an experiment the potential difference, V across a discharging capacitor is measured as the function as a time, t. the relation b.w V and is given by V=Vo exp^(-t/RC)
lets see
no, i cannot
Well let's start here, take the natural log of both sides: \[\Large \ln(V)=\ln(V_0 e^{-t/RC})\] Now we can use log rules on the term on the right since they're multiplied together we can separate them into the sum: \[\Large \ln(V)=\ln(V_0) + \ln( e^{-t/RC})\] Can you simplify that right most term?
i can, i shall take it from here, thankyou
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