Two fair six-sided dice are tossed independently. Let M be the maximum number of the two tosses. (a) What is the PMF of M? (b) Determine the CDF of M and graph it.
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help please:
Two fair six-sided dice are tossed independently. Let M be the maximum number of the two tosses.
(a) What is the PMF of M?
(b) Determine the CDF of M and graph it.
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- (Devore: Section 3.2 #18) Two fair six-sided dice are tossed independently. Let M be the maximum number of the two tosses. (a) What is the pmf of M? (b) Determine the cdf of M and graph it.O Launch Meeting - Zoom A Test 5-3 K Deon Morrison - 4-1 372+Te X * Homework Help - Q&A fron + web/viewer.html?state=%7B"ids"%3A%5B"1yPPnIOLwXkdM2gF6QMxKwiGgaETJf8EO"%5D%2C"action"%3A"open"%2C"userld"%3A"104714119 K Kami - Your Digital. G Similar Figures Mat... O Schoology B 2nd Period 372 d Period 372 Deon Morrison - 41 372+Test+5-3+2020.pdf 150% John wants to cut a piece of wood to make a nameplate for his teacher's desk. The nameplate is a triangular prism as pictured below. 15 cm 17 cm 40 cm 8 cm What is the volume of the nameplate in cubic centimeters? 4,800 cm3 2,400 cm3 A. C. 2,720 cm3 5,440 cm? В. D. 3 10 立the comic book store owner is curious in how well radio and newspaper advertisements work. A sample of 22 counties with almost equal populations was gathered during the month. For each of the counties, the owner has set aside a particular sum for radio and newspaper advertising. Additionally, the owner was able to access comic book sales information for the stores he controlled in each county and classified it as Low or High. COUNTY (X1) Comic book Sales (X2) (0 = Low, 1 = High) Radio Ads (X3) (in thousands) Newspaper Ads (X4) (in thousands) 1 1 0 40 2 0 0 40 3 0 25 25 4 0 25 25 5 0 30 30 6 0 30 30 7 0 35 35 8 0 35 35 9 0 40 25 10 0 40 25 11 1 45 45 12 1 45 45 13 1 50 0 14 1 50 0 15 1 55 25 16 1 55 25 17 1 60 30 18 1 60 30 19 1 65 35 20 1 65 35 21 1 70 40 22 1…
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- Itranscript One male and one female dam rat pup were randomly selected from 8 litters to perform the swim maze. Each pup was placed in the water at one end of the maze and allowed to swim until it escaped at the opposite end. If the pup failed to escape after a certain period of time, it was placed at the beginning of the maze and given another chance. The experiment was repeated until each pup accomplished three successful escapes. The table to the right reports the number of swims required by each pup. Is there sufficient evidence of a difference between the mean number of swims required by male and female pups? Use a=0.01. Comment on the assumptions required for the test to be valid. B. t> Litter 1 2 3 OC. t 10 12 Female 11 [6526675 10Subject: Discrete StructuresQuestion: You have a fever, you take the COVID-19 PCR test. For people who have COVID, the test goes positive 80% of the time. 10% the time are false positives. If 1% of the population have COVID-19, and your PCR test is positive, what are your chances that you really have COVID-19?Red light! Pedro drives the same route to work on Monday through Friday. His route includes one traffic light. According to the local traffic department, there is a 55% chance that the light will be red when he arrives at the intersection on a randomly selected workday. Suppose we choose 10 of Pedro's workdays at random and let Y = the number of times that the light is red. First, identify n= 10 and p = 1 Then plug them into the stapplet under Binomial distributions. 1. Find P(X 8) = P(Pedro gets exactly 8 red lights) = %3D 2. Find P(X 5) = P(Pedro gets more than 5 red lights) = a 9
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