Mathematics, 20.04.2020 22:46, am2016832
Consider flipping a biased coin where p(z = H | θ1) = θ1. However, we cannot directly observe the result z. Instead, someone reports the result to us, which we denotey by x. Further, there is a chance that the result is reported incorrectly if it’s a head. Specifically, we have p(x = H | z = H, θ2) = θ2 and p(x = T | z = T) = 1. 1. Show that p(x = H | θ1, θ2) = θ1θ2. 2. Given a set of reported results Dr of size Nr, where the number of heads is nh and the number of tails is nt. Can we estimate θ1 and θ2 using MLE? Explain your judgment.
Answers: 1
Mathematics, 21.06.2019 16:30, hector87
The label on the car's antifreeze container claims to protect the car between ? 40°c and 125°c. to convert celsius temperature to fahrenheit temperature, the formula is c = 5 over 9 (f ? 32). write and solve the inequality to determine the fahrenheit temperature range at which this antifreeze protects the car. ? 40 > 5 over 9 (f ? 32) > 125; ? 40 > f > 257 ? 40 < 5 over 9 (f ? 32) < 125; ? 40 < f < 257 ? 40 < 5 over 9 (f ? 32); ? 40 < f 5 over 9 (f ? 32) < 125; f < 257
Answers: 2
Consider flipping a biased coin where p(z = H | θ1) = θ1. However, we cannot directly observe the re...
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