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The number of staff personnel needed to handle patients at a medical center is determined by the mean time that patients must wait before being attended to by a physician. For a random sample of 100 previously recorded emergencies, the sample mean waiting time was 72 minutes, with a standard deviation of 28 minutes.
1. What is a 50 percent confidence interval for the actual mean waiting time?
2. What is a 99 percent confidence interval for the actual mean waiting time?
Please find the 1) length and 2) direction (when defined) of 1) A X B and 2) B X A Please show all work, including the grids for the determinants. Thank you.
Let f (x,x',x"). Be a function of independent variables x, its first derivative x', and its second derivative xo. Write down an Euler-Lagrange expression for this function.
Eight square tiles are laid out on a table so that they make a solid pattern. Each tile must touch at least one other tile along an entire edge. The squares all have sides of length 1.
An isosceles triangle whose base is the interval from (0,0) to (c,0) has its vertex on the graph of f, where f(x)=12-x^2 for x is greater than or equal to 0 and f(x) is greater than or equal to 0.
Construct the circle through the excenters of triangle ABC. How is its center related to the circumcenter and incenter of triangle ABC?
compute the set of positive divisors of gcd(a, b), and compare the two sets. Once you think you see a pattern, state a conjecture and try to prove it.
A toy maker finds that it costs C = 250 + 3.3xdollars to manufacture x toy trucks. If the budget allows $3,500 in costs, how many trucks can be made?
Using row operations, determine if the following set of equations has a solution:
Question about Joint probability· Calculate probabilities and joint probabilities on the events of driving to work everyday for 10 days. Identify the meaning of independent and dependent of this event
Investigate the presence of limit cycles both analytically and numberically and investigate the presence of homoclinic/heteroclinic orbits and global bifurcations numerically.
What is the largest domain over which this function is defined? For this domain, what is the corresponding range of the function?
Using the least squares method answer the following. What are the main strengths of this method?
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