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In a carton of 12 eggs 5 are brown and 4 are cracked. Three of the brown eggs are cracked. Let X be the number of cracked eggs among 6 selected at random and without replacement from the carton. Let Y be the number of BROWN cracked eggs among the 6 selected. Find the marginal pmfs of X and Y, explore if X and Y are independent and find the conditional pmf of Y given that 3 eggs among the six selected are cracked. What is the probability that X<4 and Y<2? What is the probability that X>1?
Modify the Euclidean algorithm to find the greatest common divisor of 2x^3 + x^2 - 2x - 1 and x^2 + 3x + 2. This requires long division with polynomials.
what is the probability that one of these resistors picked at random will have a resistance of 16 ohms or more?
An electric charge is distributed throughout 3-space with density inversely proportional to the distance from the origin. Show that the total charge inside a sphere of radius R is proportional to R^2.
semicircles are placed on the sides of an equilateral triangle with sides 10.1 feet. find the shaded area. with this problem the whole thing is shaded.
Find the cycle time in SECONDS because the tasks are in seconds and find the theoretical number of workstations
What is the standard deviation of this sampling distribution? (Round your answer to two decimal places.)
Using law of cosines for solving the problem.
Probability: Odds of Winning a Raffle, If the odds of winning a raffle are 17:214, what is the probability of winning?
Use the equation of least squares line to predict percentage
Find the absolute maximum and minimum mpg
The Friendly Sausage Factory (FSF) can produce hot dogs at a rate of 5,000 per day. FSF suppies hot dogs to local restaurants at a steady rate of 250 per day.
Suppose the minimum number of test tubes is increased to 3000. Use shadow costs to calculate the total cost in this case.
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