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So say I have want to find, with the lowercase alphabet, how many strings of 9 different letters that can be formed that have the letter z in front, a...
Asked on 12/02/2020 by Adam Mansfield
1 answerLet $G$ be a locally compact topological group. Let $mu$ be left Haar measure on G. Suppose $f in L^1(G)$. Then convolution with $f$ defines an...
Asked on 12/02/2020 by clhpeterson
0 answerFor the first part of this question, I was asked to find the either/or version and the contrapositive of this statement, which I found as follows: i) either $n...
Asked on 12/02/2020 by lswift
2 answerLet $|;|_2$ be the Eucliden norm on $mathbb{R}^d$. Problem: Suppose $xin Q:=big[-tfrac12,tfrac12big]^d$. Is$$|x-k|_2geq frac{1}{2sqrt{d}}|k|_2$$for all $kinmathbb{Z}^d$? Notice that for all ...
Asked on 12/02/2020 by Oliver Diaz
1 answerThe problem I am trying to solve is:Let $T:X to Y$ be a linear operator and $dim X = dim Y = n < infty$. Show that ...
Asked on 12/02/2020 by André Armatowski
2 answerIf $$F(t)=displaystylesum_{n=1}^tfrac{4n+sqrt{4n^2-1}}{sqrt{2n+1}+sqrt{2n-1}}$$ find $F(60)$.I tried manipulating the general term(of sequence) in the form $V(n)-V(n-1)$ to calculate the sum by cancellation but went nowhere. I also tried...
Asked on 12/02/2020 by Albus Dumbledore
2 answerFind a possible solution for the minimization of the functional:$$J[x]=int_0^1 (tdot{x}+dot{x}^2) , dttag1$$ with $x(0)=1$ and $x(1)$ is a free variable. I am trying to solve...
Asked on 12/02/2020 by Nicole Douglas
2 answerBy non-trivial, I mean not only non-zero but also a neat looking one, so something you get by normalizing well known series wouldn't work, example : $sum_{n=0}^{infty}left( frac{1}{en!} -...
Asked on 12/02/2020 by the_firehawk
3 answerLet $f:mathbb{N}to[0,2]$ such that $f(1)=2$ and: $$f(n)=(2-f(n+1))^2qquadforall ninmathbb{N}$$ Prove that the limit of $f(n)$ as $ntoinfty$ exists and show it is equal to $1$;...
Asked on 12/02/2020 by Amit Zach
2 answerLet $T$ be a compact operator in a Banach space, then the spectrum of $T$ contains $0$ and a sequence (either finite or infinite) of eigenvalues ...
Asked on 12/02/2020 by NessunDorma
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