Who would be willing to post answers and explanations to midterm problems here? Go for it. If you got something right, or see how to do it now, and would be willing to share your results, thoughts and questions here, please do. Thanks. -Zack
PS. Here are my solutions & notes.
https://drive.google.com/file/d/0B_GIlXrjJVn4ZHV3N0J5eTlfRnM/view?usp=sharing
The integral of e^(-x/a) is -ae^(-x/a).
ReplyDeleteThe integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
The integral of e^(-x/a) is -ae^(-x/a).
...and it is not the derivative of e^(-x/a). The derivative of e^(-x/a) is -1/a e^(-x/a)