Distribute six energy units to four different states
Distribute six energy units to four different states, 0ε, 1ε, 2ε, 3ε, with the constraint that total energy of the system is equal to 4 which must find out the weight and n(ε) for each energy level.
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Determine a 95% confidence interval for μ using sample data and EPA value for σ. How large sample must be taken to be 95% confident that sample mean x is in a margin of error E= 0.2 ug/l of population mean?
Determine when ball will be at it's highest point. Determine when ball will be 7 feet in air again. Compute when ball will land on ground.
If you play this game 10 times in row (playing one number each time) and supposing that each game is independent of previous games, determine the probability you lose the game 10 times in a row?
Given that 1% of the population has the disease calculate the probability that the test comes back with you having the disease, that you actually have the disease?
Write down the null and alternate hypotheses you would employ to test the following situations. Describe your parameter of interest first. (2 x 5 = 10)
In given case, find the probability of x successes in n Bernoulli trials with success probability p for each trial.
If there are currently 2400 milligrams of substance then how much, to nearest milligram, will remain after 80 years? After 100 years?
Using inverse trigonometric functions, determine the solution to equation cos(x)=0.6 in interval 0x4. Then, use the graph to find all other solutions to the equation in interval. Enter answers as a comma separated list.
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