are available on the notes page (here is the direct URL http://rakaposhi.eas.asu.edu/cse494/notes/linear-algebra-review-sushovan.pptx )
I only understand that about 7 students showed up for the review. If you didn't show up, and you are not too sure about eigen values etc, make sure you look at these slides.
Rao
Wednesday, February 10, 2010
Tuesday, February 9, 2010
Linear algebra review session
The linear algebra review session will be held tomorrow, Feb 10 at 2-3pm in BYENG 576. (That's 5th floor, exit the elevator and turn left, and then look for the room near the far end of the corridor).
Thanks and Regards,
Sushovan De
Thanks and Regards,
Sushovan De
On Mon, Feb 8, 2010 at 8:19 PM, Sushovan De <sushovan@asu.edu> wrote:
Hi all,A few of you have requested a review session of linear algebra. If you want to attend, please reply to this email with your time preference. If there is a sufficiently large number of students who wish to attend, the review session will take place at the time that gets more votes.Wednesday Feb 10, 2-3pmWednesday Feb 10, 5-6pm
Thanks and Regards,
Sushovan De
Monday, February 8, 2010
RSVP: linear algebra review session
Hi all,
Thanks and Regards,
Sushovan De
A few of you have requested a review session of linear algebra. If you want to attend, please reply to this email with your time preference. If there is a sufficiently large number of students who wish to attend, the review session will take place at the time that gets more votes.
Wednesday Feb 10, 2-3pm
Wednesday Feb 10, 5-6pm
Thanks and Regards,
Sushovan De
Sunday, February 7, 2010
regarding the linear algebra refresher question
Some of you seem to be having trouble with linear algebra refresher question. This means you need to read up on linear algebra--especially
eigen vectors/eigen values/matrix decomposition. This question is put there to make you realize the importance of reviewing this material if you don't
already know it (as we will need it starting about Thursday of this week for the rest of the semester).
You can review this material by reading any of the linear algebra refresher readings at the end of the readings list (it is titled "background and refershers").
If you think you will need more direct help, send a note to the TA ( sushovan.de@asu.edu ). If enough of you need help, he can hold a review/recitation session
on Wednesday during his office hours.
rao
eigen vectors/eigen values/matrix decomposition. This question is put there to make you realize the importance of reviewing this material if you don't
already know it (as we will need it starting about Thursday of this week for the rest of the semester).
You can review this material by reading any of the linear algebra refresher readings at the end of the readings list (it is titled "background and refershers").
If you think you will need more direct help, send a note to the TA ( sushovan.de@asu.edu ). If enough of you need help, he can hold a review/recitation session
on Wednesday during his office hours.
rao
Saturday, February 6, 2010
Does Anybody know more about principal eigen values?
Hello Professor and My Compeers
I am confused about principal eigen value. So here I am posting two queries regarding that.
What is the principal eigen value?
Q1. If C1=-2 and C2: 2
Q2. If C1=-8 and C2:3
So anybody who knows about the solutions can enlighten this post.
I am confused about principal eigen value. So here I am posting two queries regarding that.
What is the principal eigen value?
Q1. If C1=-2 and C2: 2
Q2. If C1=-8 and C2:3
So anybody who knows about the solutions can enlighten this post.
Tuesday, February 2, 2010
Homework 1 will be due on Feb 9th in class
Folks:
Homework 1 will be due on 9th Feb (which is next Tuesday).
Everything for homework 1 has now been covered (with the exception of the "relevance feedback question" in part 4; which you won't need to do ).
Rao
Homework 1 will be due on 9th Feb (which is next Tuesday).
Everything for homework 1 has now been covered (with the exception of the "relevance feedback question" in part 4; which you won't need to do ).
Rao
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