Condsider the function f(me)

f(me) exist for all values of me such that, birth < me < death

f(me) is a dependent function with several independent variables including Energy, Health, Sleep, Grades, Relationships, Consumption, Stress Level... amongst others.

And neither Re{f(me)} nor the Im{f(me)} = 0

If one were to take the (Df(me)/DE) from the beginning of midterms to the end of midterms, where E = the energy is a function of time, and D represents the partial derivative, it will approach zero as time approaches the end of midterms.

Implying that the partial with respect to energy will approach zero at an exponentially higher rate over the interval of the start of finals to the end of finals. Such implications cause reason to examine the (Df(me)/DH), where H = health, also, a function of time. Unfortunately, it is known that H varies proportionately to E.

Questions?

Waha.