Let xn = x2 1 + + x2 n, where the xi's are iid standard normal random variables.
(a) sho...
Mathematics, 02.12.2019 21:31, alejandraluna95
Let xn = x2 1 + + x2 n, where the xi's are iid standard normal random variables.
(a) show that sn is a chi-square random variable with n de- grees of freedom.
hint: show that x2 i is chi-square with one degree of freedom, and then use problem 6.
(b) find the pdf of tn = (x2 1 + + x2 n)1=2
(c) show that t2 is a rayleigh random variable.
(d) find the pdf for t3. the random variable t3 is used to model the speed of molecules in a gas. it is said to have the maxwell distribution.
Answers: 2
Mathematics, 21.06.2019 22:20, ineedhelp2285
The figure shows triangle def and line segment bc, which is parallel to ef: triangle def has a point b on side de and point c on side df. the line bc is parallel to the line ef. part a: is triangle def similar to triangle dbc? explain using what you know about triangle similarity. part b: which line segment on triangle dbc corresponds to line segment ef? explain your answer. part c: which angle on triangle dbc corresponds to angle f? explain your answer. asap
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