Find the solution to the following lhcc recurrence: an=-14an-1-49an-2 for n > 3 with initial conditions a₁ = an = -119, a2 = 1715.

Suppose p=0.875 is the proportion of Canadians who are willing to get vaccinated against COVID-19. We ask a sample of n= 400 canadians if they are willing to get vaccinated against COVID-19. Let X equal the number of individuals in the sample who say "yes". (Since 400 is much less than 5% of the total population of 37 million, we can assume that each response is independent, which makes X a binomial random variable.) Which Excel command gives the probability that at least 380 Canadians in the sample say "yes"? = 1-BINOM.DIST(379, 400, 0.875, TRUE) = 1-BINOM.DIST(380, 400, 0.875, TRUE) = BINOM.DIST(379, 400, 0.875, TRUE) = BINOM.DIST(380, 400, 0.875, TRUE)

Homework: HW 16.3 1 of 8

Struggling with guestion 1.

Frogs have been breeding like flies at the Enormous State University (ESU) campus! Each year, the pledge class of the Epsilon Delta fraternity is instructed to tag all the frogs residing on the ESU campus. Two years ago (t = 0) they managed to tag all 52,000 of them (with little Epsilon Delta Fraternity tags). This year's pledge class discovered that all the tags had all fallen off, and they wound up tagging a total of 88,400 frogs. (a) Find an exponential model for the frog population. f(t) =       (b) Assuming exponential population growth, and that all this year's tags have fallen off, how many tags should Epsilon Delta order for next year's pledge class?f(t) =  tags

Show that a 1 1 1 1 1 = (a + 3)(a а 1)³. %3| 一 а 1 1 а

Suppose 10% of the population of WVU students has tested positive for COVID-19, W1 represents the part of the population that has tested positive and W2 represents those who tested negative. X denotes a test result that the person has tested positive for COVID-19. P(W1) = 0.10 individual tested positiveP(W2) = 0.90 Individual tested negativeP(X|W1) = 0.80 test shows the individual tested positive and is correctP(X|W2) = 0.30 test incorrectly shows the individual is positiveRandomly select an individual and preform the test. The result shows the person tested positive, what is the probability that the test is correct? Use Bayes' theorem to solve.

Please share the solution for the last 2 parts (c & d) in bold. The first three parts answered by your team. In a study of the Gouldian finch, Griffith et al. (2011) looked at stress caused by having an incompatible mate.There are two genetically distinct types of Gouldian finches, one having a red face and the other having a black face. Previous experiments have shown that female finches have a strong preference for mating with males with the same face color as themselves , and that when different face types of finch mate with one another, their offspring are less likely to survive than when both parents are the same type. Researchers paired females sequentially with males of both types in random order,In other words, each female bred twice once with a compatible male and once with an incompatible male.Each time, females produced a brood of young with the assigned male.For each pairing, the researchers measured the blood corticosterone concentration (in units of ng/ml) as an index…

If OS = 8, ST = |2, and OV = 10, then oW = 24. then VW = %3D If OS = 8, ST = 12, and OW = %3D

You are allowed to take a certain test three times, and your final score will be the maximum of the test scores. Your score in test k, where k = 1, 2, 3, takes one of the values from k to 10 with equal probability 1/(11 − k), independently of the scores in other tests. What is the PMF of the final score?