Devendra Singh Rana
• Member for 4 years, 11 months
• Last seen this week
• India

29 views

Well, you can just use Basic Linear Algebra for instance just write the matrix of the transformation(Reflection in this case) with a usual basis in both the cases, then it will be very clear to you ...

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Well! As far as Complex exponential is concerned $e^\infty$ is not actually $\infty$ it is not defined to be precise. While understanding types of singularities you should also learn them by their ...

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I have always known infinity as a concept not as a no. Dealing with infinity the way we deal with no. Is wrong ,we can't really do that. 1/0 is not equal to infinity just because it's a pattern ...

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Yes! If p(x) is irreducible then the ideal it generates will be a maximal ideal in F[x] where F is a field. And we have a well known result that R/I is a field iff I is maximal . hence the result ...

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I think what you have done wrong is that , the vectors you have choosen are needed to be written as a column vector not as a row vector.

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Since a has an inverse then we have $$a•a^{-1}=a^{-1}•a=1$$ Then we just replace a by b to get $$b•a^{-1}=a^{-1}•b=1$$ Which gives us that b is actually the inverse of $a^{-1}$ ...

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It is quite clear , you can just use the triangle's inequality and then the comparison test to prove your result.

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Any two generalize eign vector should work. You can. Find them just by solving (A-λI)X1=X, (A-λI)X2=X1, where X is the eigenvector . And X1 X2 are corresponding generalize eign vectors..

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Completeness is all about convergence of cauchy sequences inside the space . To study about the convergence to sequence in a space one must know the topological structure of that space so that one can ...

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