13.3.1 Suppose that at the equator, we can model the noontime temperature in de- grees Celsius. X. on day n by a sequence of iid Gaussian random variables with ex- pected value 30 degrees and standard devi- ation of 5 degrees. A new random process Y = [X2k-1 + X2k/2 is obtained by aver- aging the temperature over two days. Is Y an iid random sequencel

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Probability and stochastic processes
Lnd the
PDF of X (t).
13.3.1 Suppose that at the equator, we
can model the noontime temperature in de-
grees Celsius, Xn. on day n by a sequence
of iid Gaussian random variables with ex-
pected value 30 degrees and standard devi-
ation of 5 degrees. A new random process
Y.=[X2k-1+ X2/2 is obtained by aver-
aging the temperature over two days, Is Y
an iid random sequence?
13.3.2 For the equatorial noontime te-
perature sequence X, of Problem 13.3.1. a
Transcribed Image Text:Lnd the PDF of X (t). 13.3.1 Suppose that at the equator, we can model the noontime temperature in de- grees Celsius, Xn. on day n by a sequence of iid Gaussian random variables with ex- pected value 30 degrees and standard devi- ation of 5 degrees. A new random process Y.=[X2k-1+ X2/2 is obtained by aver- aging the temperature over two days, Is Y an iid random sequence? 13.3.2 For the equatorial noontime te- perature sequence X, of Problem 13.3.1. a
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