In the case $g(x)=x$, this reduces to the familiar formula for the derivative of $f(x)$ with respect to $x$, $$\lim_{h\to0}{f(x+h)-f(x)\over h}$$ In the case where $g(x)$ is a constant, the denominator $g(x+h)-g(x)$ is identically zero, so the limit n'existe pas.hat I would like to understand is: Why does (derivative with respect to x) make sense but $(\text{derivative with respect to} (\lambda x \to 2))$ and. $(\text{derivative with respect to} (\lambda x \to \ln(x)) $ do not seem to make any sense to me.
Purdue University's programs in engineering, education and business have also been ranked among the best in the country in U.S.News & World Report's 2016 graduate school rankings. Engineering: Purdue's College of Engineering was ranked No. 6 in the country, and Purdue lands at #4 on the list of the Best Online Graduate Engineering Programs.
Purdue Launches New Mobile App Purdue Athletics launched a new mobile application this week, bringing a vastly improved mobile experience to Boilermaker fans. Trio Named to Big Ten Watch List Purdue men's golfers Brian Carlson, Timmy Hildebrand and Jarle Volden were named to the Big Ten's preseason watch list. VB Prepares for First Road Test No. 21 Purdue (3-0) is set to travel west to Laramie, Wyoming, for its first set of contests away from Holloway Gymnasium.