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A work power head meeting 11 senior fashioners for four business openings has arranged seven gatherings for the essential day and four for the second

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A work power head meeting 11 senior fashioners for four business openings has arranged seven gatherings for the essential day and four for the second day of talking. Expect that the up-and-comers are met in an unpredictable solicitation.

What number of the fundamental four candidates can be needed to be met directly from the beginning? 1(Round your reaction to two decimal spots.)

Improve issue 11 in portion 2.3 of your perusing material about picking three (3) coins, yet anticipate that there are 4 dimes, 4 nickels, and 2 quarters.

According to various perspectives can the assurance be made so the value of the coins is in any occasion a quarter?

I have offered a couple of various ways a chance this and can't figure it out.

For a particular stream, accept the dry season length Y is the amount of consecutive time intervals where the water supply stays under an essential worth y0 (a lack), went before by and followed by periods in which the store outperforms this fundamental worth (an abundance). An article proposes a numerical dissemination with p = 0.397 for this subjective variable. (Round your reactions to three decimal spots.)

(a) What is the probability that a drought continues to go correctly 3 ranges?

(b) At most 3 ranges?

+18+

(c) What is the probability that the length of a drought outperforms its mean worth by in any occasion one standard deviation?

This issue incorporates a reasonable fishpond. Expect that the lake contains 110 fish: 91 green, 18 blue, and 1 silver. A challenger pays $0.60 to erratically get one fish and gets $0.25 if the fish is green, $1.00 if the fish is blue, and $13.00 if the fish is silver.

(All around) does the carnival gain on each play? (If the celebration looses cash, enter a negative dollar total) .

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\fWhich would you use as a measure of Which Analysis would you run on support for a node in a Maximum genetic data? Likelihood Analysis Maximum likelihood Consensus Indez O Bayesian Analysis Posterior Probability O Maximum likelihood and Bayesian Analysis O Bootstrap O Neighbor Joining O Decay Index O Maximum parsimony A phylogenetic method that is based on simulations of the data via Markov Molecular clocks are normally Chain Monte Carlo examined in which computer program? O Neighbor Joining O TNT O Bayesian Analysis O PAUP* Maximum Likelihood Beast O Maximum Parsimony PhotoGrid1.12 Buck, Cavanaugh, and Litton (1996) demonstrate the use of Bayesian statistics for radiocarbon dating of Early Bronze Age archaeological samples (seeds and bones) from St. Veit-Klingberg, Austria. These ten age data points are produced by the Oxford accelerator dating facilities: Context # 758 3275 75 814 3270 80 1235 3400 75 493 3190 75 925 3420 65 923 3435 60 1168 3160 70 358 3340 80 813 3270 75 1210 3200 70 Given the model Xilui, o; ~ N(uti, of), (1) calculate the probability that sample 358 originates between 3300 to 3400 years ago, (2) generate 10,000 samples from the distribution for sample 493 and sample 923 and plot a histogram of these in the same figure (side-by-side), (3) give the proportion of values that overlap, and (4) how do you interpret this overlap probabilistically with regard to the age of the samples

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