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2d
accepted Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
2d
comment Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
Hi @ClementC I think you got it right. I had a confusion with the notation in my problem statement I think. Thank you! =)
2d
comment Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
I edited the question.
2d
revised Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
deleted 21 characters in body
2d
comment Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
Hi @ClementC. you're right. Let me double check my problem statement.
2d
comment Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
Thank you, got it =)
2d
asked Showing that $\displaystyle\underset{n\rightarrow \infty}{\lim}\int_0^1 f_n = \int_0^1\underset{n\rightarrow \infty}{\lim} f_n$
2d
accepted Showing that non-diagonalizable matrix is similar to upper triangle matrix
2d
comment Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
Nice to hear that. Appreciate it and thank you :)
2d
accepted Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
2d
comment Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
Thank you so much! I was on the right track then. Sry for my simple questions, I'm still learning the subject ;)
2d
revised Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
added 32 characters in body
2d
comment Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
Yes, you are correct. I will add this to the task.
2d
asked Testing the diagonalizability of matrix $B= \left(\begin{array}(\lambda_1 & a & b \\ 0 & \lambda_1 & c\\ 0 & 0 & \lambda_2\end{array}\right)$
2d
comment Showing that non-diagonalizable matrix is similar to upper triangle matrix
Okay, thank you =)
2d
comment Showing that non-diagonalizable matrix is similar to upper triangle matrix
By the way, one more question. In the task it is hinted that, because $A$ is not diagonalizable then $a\neq 0$, but you wrote that $a=0$? Is this a mistake or did I misunderstand :) Thank you
2d
comment Showing that non-diagonalizable matrix is similar to upper triangle matrix
Appreciate your help very much!
2d
comment Showing that non-diagonalizable matrix is similar to upper triangle matrix
Thank you! =) Appreciate it!
2d
asked Showing that non-diagonalizable matrix is similar to upper triangle matrix
Feb
8
accepted Showing that $O$ is the only nilpotent matrix in $\langle A \rangle$ where $A$ is diagonalizable