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4. Consider the detection problem in the notes p.168-171 but with the threshold detector |Y | > γ =⇒ "say signal present" |Y | < γ =⇒ "say signal absent" (a) Find the probability of detection and the probability of false alarm (b) Find the probability of error. (c) Find the limiting values of the probability of error as γ → +[infinity] and γ → −[infinity].
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Koji is installing a rectangular window in an office building. the window is 823 feet wide and 534 feet high. the formula for the area of a rectangle is a=bh. what is the area of the window? enter your answer as a mixed number in simplest form in the box. $$ ft2
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Jimmy can run 3.5 miles in 20 minutes. how far can ne run in one hour and ten minutes?
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Aprobability experiment is conducted in which the sample space of the experiment is s={7,8,9,10,11,12,13,14,15,16,17,18}, event f={7,8,9,10,11,12}, and event g={11,12,13,14}. assume that each outcome is equally likely. list the outcomes in f or g. find p(f or g) by counting the number of outcomes in f or g. determine p(f or g) using the general addition rule.
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4. Consider the detection problem in the notes p.168-171 but with the threshold detector |Y | > γ...
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