F(t) = 10,000 / 10 + 50e ^-0.5t
HOW do I obtain the derivative?
What is the "e" portion of the problem?
I know the derivative = 250,000e^-0.5t/ (10+50e ^-0.5t)^2
Please describe in detail the steps taken to arrive at this answer.
For example, Why is the top of the equation 250,000e^-0.5t?
Why is the bottom (10+50e^-0.5t)^2?
Where does the ^2 on the bottom come from?
Please describe in detail, when t = 0, 1, 2, 3, 4,...20 for the solution of f(t).
I already know the answers
t=0, f(t) = 166.67
t=1, f(t) = 247.98
t=2, f(t) = 352.19
I want to know how to solve the problem on my own, I don't understand How to put in a variable into the equation and arrive at an answer.
Please show me in detail how to solve
f(t) = 10,000 / 10 + 50e ^-0.5t
I don't understand HOW to solve the portion: 10 + 50e^-0.5t
when t =2. I know the answer, HOW does one arrive at it?
Is the 50e^-0.5 the square root of 2 times 50e?
Please describe the process of putting a number at t and working it out.
Hello and thank you for posting your question to Brainmass!
The solution is attached below (next to the paperclip icon) in two formats. one is in Word XP Format, while the other is in Adobe pdf format. ...
Derivatives and Application of the Derivative are investigated. The solution is detailed and well presented. The response received a rating of "5" from the student who originally posted the question.