I'm not. That question came from my mechanical engineering lab. In that class we are given a broad overview of everything including DSP. I just found out when I went to my professor that my question was too deep for the answer expected. So that's over. I was wondering if anyone knows of a good...
This is a homework question. However, here is what I have thought about.
Here is my formula for the output filtered signal:
Yk = a*Uk + (1-a)Yk-1
Where "a" is coeffiecient that "weights" the current value of the unfiltered signal. And Yk-1 is the previous output signal. For some reason...
I got into the course because that is how our university sets up its math track. Cal 1, 2, 3, and lastly differential equations. That's all we need to take but I am going to take Linear Algebra and Fourier Series and Wavelets (because F.S.W. fascinates me); actually to make an "A" in diff.eq...
Thanks so much for your reply. I wrote down your definition of eigenvectors. But I'm not to familiar with linear transformations. Are eigenvectors perpendicular? I kind of understand them to be like axes that are scaled when a linear transformation occurs.
When I have a system of...
Eigenvectors + Me= ?AHHHHHHHHHHH
I am really trying to understand Eigenvectors but you have to understand that my prof. only teaches about HOW to get the eigenvalues/vectors and how to use then to solve diff. eqs.
So far I can find the eigenvalues of a 2x2 and from there I can get the...
I thought I'd update everyone on how my marketable summer class really turned out to be. I'm drafting for a real engineering company now! Hurrayyyy! No more retail jobs. And I got a 90/100 on my last differential equations test and a 90/100 on my last statics class. But I'm not sure how much...
Ok guys, this is not a difficult problem at all (ch 1)...sorry to disappoint you. But after 3 lectures I still can't answer parts of these questions -and I have the solution's manual :( Here they go:
Does the initial value problem y' =3*y^2/3 , y(0)=10^-7
have an unique solution in...
Opps, okay the work done is independent of the path taken. And Stokes' theorem says that \int \int_S \ curl\vec{F}\cdot d\vec{S} =
\int_c\vec{F}\cdot d\vec{r}
So if we take the cross product of \nabla and \vec{F} (Which by the way, isn't "del" an operator? How is it that we can cross...
My question: Show that \vec{F} is a conservative vector field then find a potential function "f" such that \vec{F} =\nabla f .
\vec{F} (x,y) = sin(y)\vec{i} + (xcos(y) + sin(y))\vec{j}
I worked the problem and found out that the force was conservative and I found the potential...