:biggrin:
well, apart from epilepsy, i hope to get rid of other problems like psychological problems, viral fever etc. before i apply to a company / grad school
whenever i complain about a C or a F telling them I am getting this bad grade simply due to the fact that I was too sick to take the test, they simply tell me. "Well, you always have the option of repeating the course"
The point to be noted is I did NOT do bad on tests to fail the tests, I...
that's something you should ask my school
and F will not contribute to my gpa, because I will repeat those courses, but the transcript will still show that I repeated those courses etc
and like my transcript is not flawless or anything, but my gpa is good I think.
and when I say my transcript is not flawless, I mean I have a C and a couple of F's and I repeated a lot of courses... all that due to medical reasons. I aced some courses, because they let me make up certain exams...
[img=http://img214.imageshack.us/img214/9254/untitledqqag4.th.jpg]
it's a question given in the sample exam
I think for the first question, there is not much we can do to recover the function x(t), because it gets squared ...
for the second part, sampling rate needs to be greater than...
see i know that if given an LTI and impulse response function and input, we can calculate the output of the system ...
but why??
also i would also appreciate if you could go over LTI and impulse response
I need someone to explain to me what convolution is
I have textbooks that explain it, and I also can google it! lol
but nothing seems to help, so I probably need a person to explain it to me in simple words.
so i need to figure out how do you evaluate the following:
(G(jw).H(jw))*K(jw)
note
note: i would like you to assume that the dot means multiplication and the star sign means convolution
How do I find inverse Fourier transform of 1/(1+8e^3jw)??
Now, it would have been easier to find inverse of 1/(1+1/8e^jw), because that would be just (1/8)^n u[n]
i think i basically need a way to write 1/(1+8e^3jw) in a form described below:
A/(1+ae^(jw)) + B/(1+be^(jw) +C/(1+ce^(jw)
where...