Function onList = FindGuest(guestName,guestList)
k = findstr(guestName,guestList)
if isempty(k)==0
onList=1
else
onList =0
Assign onList with 1 if guestName is include on guestList. Otherwise, assign onList with 0. If...
Determine and plot the autocorrelation function rxx[l] of the
signal 1, 0≤n≤N−1
x[n] = 0, otherwise .
Determine and plot the autocorrelation function r] of the signal x[n] = 0, otherwise
(1) Suppose the pdf of a random variable X is 0, otherwise. (a) Find P(2 < X < 3). (b) Find P(X < 1). (e) Find t such that P(X <t) = (d) After the value of X has been observed, let y be the integer closest to X. Find the PMF of the random variable y U (2) Suppose for constants n E R and c > 0, we have the function cr" ifa > 1 0, otherwise (a)...
Can you solve 8 Thank you
(1-e(-e) for>0, >0 otherwise, what is the joint probability density function of the random variables X a Y, and the P(l<X<3, 13Y< 2)? 8. If the random variables X and Y have the joint density 0 otherwise, what is the probability P(Y X? 9. If the random variables X and Y have the joint density 0 otherwise, what is the probability Pmax(X, )>1?
1. Compute the Fourier Coefficients for the function: 1 f(t) = 2 0, otherwise J
B1) Prove that the function f(x,y) = c=y 0 otherwise, is integrable over [0, 1] x [0, 1].
1. Consider the joint probability density function 0<x<y, 0<y<1, fx.x(x, y) = 0, otherwise. (a) Find the marginal probability density function of Y and identify its distribution. (5 marks (b) Find the conditional probability density function of X given Y=y and hence find the mean and variance of X conditional on Y=y. [7 marks] (c) Use iterated expectation to find the expected value of X [5 marks (d) Use E(XY) and var(XY) from (b) above to find the variance of...
(1 point) Let f(x Scxºy? if 0 < x < 1, 0 SY51 otherwise Find the following: (a) c such that f(x,y) is a probability density function: c= (b) Expected values of X and Y: E(X) = E(Y) = 100 (c) Are X and Y independent? (enter YES or NO)
Suppose X1,··· ,Xn are i.i.d. with pdf
if 0 < x < 1 and 0 otherwise.
(a) Construct the MP test for the hypothesis
v.s.
with α=0.05.
(b) Derive the power function of the test in (a).
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1. (a) Given function 0t2 x(t) = - - 0, otherwise plot function x(-^t + 2) plot function r+2) (b) For function plot function y[1 -2n].
1. Find the power spectrum of the random process with autocorrelation function - 0, otherwise. Problem required for BME6012, extra credit for BME5112.]