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Here is my calculation. When $frac{1}{2}alphasin A t^2=OQ$, $frac{1}{2}alpha t^2=OP$ Therefore, $frac{OQ}{sin A}=OP$ and $frac{OQ}{OP}=sin A$...
Asked on 02/23/2021 by OpenSauce
0 answerDefinition Let be $V$ and $U$ two vector spaces equipped with an inner product. So given a linear transformation $f:Vrightarrow W$ a function $f^*:Urightarrow V$ is...
Asked on 02/23/2021 by Antonio Maria Di Mauro
1 answerIn a recent interview I received the following question (an optimisation/strategy game)...which left me a bit stumped. The rules of play, you start with 0 points, then: Roll three fair...
Asked on 02/23/2021
3 answerI would like to ask, if my proof checks out and is completely sound. Exercise 3.2.4 from Stephen Abbot's Understanding Analysis.$newcommand{absval}[1]{leftlvert #1 rightrvert}$Let $A$ be non-empty subset...
Asked on 02/23/2021
2 answerShow that $mathbb{Z}/5mathbb{Z} = langle arangle$. I have that $a$ is an element of the non zero complex numbers $mathbb{C}^*$ and $a^{5}=1$ where $a neq...
Asked on 02/23/2021 by user723228
2 answerThere is no uniform probability distribution over the integers. But I’m wondering whether the next best thing can be constructed. My question is, is there a meaningful way...
Asked on 02/23/2021
1 answerRecently, I have realized how much I have taken for granted in understanding the slope of a line and the slope of a curve in general. With that said, I...
Asked on 02/22/2021 by Taylor Rendon
2 answerSo in the textbook, we want to map $(x,y,z,1)$ to $big(frac{x}{1-frac{z}{d}}, frac{y}{1-frac{z}{d}}, 0, 1big)$. Since we are working with homogenous coordinates, this is the same thing as mapping...
Asked on 02/22/2021
1 answerI am reading Baby Rudin and stuck at one small point.$A$ is set of all positive rationals $p$ such that $p^2<2$ and $B$ is set...
Asked on 02/22/2021 by Believer
3 answerThe following theorem, is about the integral over two homotopic curves for a holomorphic function being equal in stein and shakarchi.: I don't...
Asked on 02/22/2021 by inquirer
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