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let's say you have a sequence of i.i.d. random variables $r_ ,r_ ,r_ ,\dots$ that are distributed as $\mathcal n( )$. now, consider the process where we sample a $k$ from $ ext{pois}(\lambda)$ and ... statistics normal-distribution poisson-distribution asked hours ago pyrulez gold badges silver badges

bronze badges votes answers views what formula do spreadsheet products use to calculate chi squared's p value?...

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i want to buy a lab power supply. however ( v, a). however, when a motor starts (inrush it's called afaik), it uses extra current. but i don't know really how much this typically is. or if there ... power-supply power motor inrush-current asked days ago michel keijzers . k gold badges silver badges bronze

badges votes answers views does my switch mode power supply have a grounding issue?...

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. resistors schematics pullup pulldown asked dec ' at : marlon otto bronze badges vote answers views reverse polarity protection on - v input and output can someone help me with reverse polarity protection on - v input and output using a using a p-channel mosfet?

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crc- code i have some highly optimized code for a crc- implementation. it focuses on speed rather than flexibility, and as a result, it is hard-coded to model the specific unreflected polynomial ... algorithms arithmetic error-correcting-codes mathematical-analysis crc asked dec ' at : bryc bronze badges

, and i don't have a pointer to move forward. a certain error control coding scheme using block codes takes an input block (... probability-theory computer-networks error-correcting-codes asked dec ' at : noneural bronze badges votes answers views minimal distance of a self correcting code i wonder:...

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real-analysis multivariable-calculus probability-distributions linear-transformations transformation asked hours ago the pointer gold badges silver badges bronze badges votes answers views appropriate weights for weighted sum of finite number of bernoulli random variables let $\left\{x_{{ }}, x_{{ }}

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silver badges bronze badges vote answers views prove that for every $x,y \in \mathbb{r}$, $\left| \ln \left( rac{x+\sqrt{a^ +x^ }}{y+\sqrt{a^ +y^ }} ight) ight| \leq rac{|x-y|}{a}$ let be $a > $. i have to prove that for every $x,y \in \mathbb{r}$, $$\left| \ln \left( rac{x+\sqrt{a^ +x^ }}{y+\sqrt{a

^ +y^ }} ight) ight| \leq rac{|x-y|}{a}$$ i think we use here lagrange ... real-analysis calculus inequality lagrange-multiplier asked hours ago niki sedlarević bronze badges votes answers views is $x^ \geq lpha(lpha- )$?...

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