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I think there is a mistake on the solution sheet for number 12. Shouldn't the Eigenvectors be (1,1) or (-1,-1)? I don't see how they can be (-1,1) when I use the (B,-A) or (-B,A) rule. Can someone clarify? | I think there is a mistake on the solution sheet for number 12. Shouldn't the Eigenvectors be (1,1) or (-1,-1)? I don't see how they can be (-1,1) when I use the (B,-A) or (-B,A) rule. Can someone clarify? | ||
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| + | On problem 11 I have the following for my J(1,1) matrix | ||
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| + | <PRE> | ||
| + | -5/3 1/3 | ||
| + | 2 -2 | ||
| + | </PRE> | ||
| + | |||
| + | Has anyone else made an attempt at partial derivatives here. I can't get the above Jacobian to produce real Eigenvalues. Any ideas? | ||
Revision as of 07:56, 11 December 2010
Work area for Practice Final Exam questions
Can anyone fill in the blanks on the last problem (23) Professor Bell worked in class today? I follow up to the u(x,t) = 1/2(sin2x)(cos2t) + ...... Where did the 1/2(sin2x)(cos2t) come from?
Can someone explain the purpose of the infinite sum 1/n^2 in problem 30? I understand how to use the Parseval's identity, but that last term in the problem statement is really confusing me.
I think there is a mistake on the solution sheet for number 12. Shouldn't the Eigenvectors be (1,1) or (-1,-1)? I don't see how they can be (-1,1) when I use the (B,-A) or (-B,A) rule. Can someone clarify?
On problem 11 I have the following for my J(1,1) matrix
-5/3 1/3 2 -2
Has anyone else made an attempt at partial derivatives here. I can't get the above Jacobian to produce real Eigenvalues. Any ideas?
