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Question: Set up the necessary equation where appropriate and solve the given problems. All numbers are accurate to at least two significant digits.
An architect is designing a Norman window (a semicircular part over a rectangular part) as shown in Fig. If the area of the window is to be 16 ft2 and the height of the rectangular part is 4.00 ft, find the radius of the circular part.
If a stone is tossed from the top of a 330 meter building, the height of the stone as a funtion of time is given by h(t)=-9.8t^2-10t+330, where t is in seconds, and height is in meters. After how many seconds will the stone hit the ground? Round t..
What is the difference between probability and non-probability sampling? In the answer provide examples on the use of probability sampling
find the sum of the perimeters and the sum of the areas of all the squares, including the initial one.
what relevant conclusion or conclusions can be drawn?
Given an alphabetically sorted list of 500,000 people’s names and telephone numbers, describe an algorithm that you could implement that would allow you to find a given person’s telephone number in the shortest amount of time.
List all the elements of X that are less than 30 - the set X of all binary strings having the same number of O's and 1's is defined
Find the optimal dove-tail turtle mortality rate percentage that will maximize revenue - State what the maximum profit will be.
The surface area of the top of the water in a circular swimming pool is about 206 square feet. Estimate the radius of the pool, to the nearest foot.
Compute the estimate for the standard error of the difference between two proportions.
According to this model, in what year will there first be more than 5000 heart transplants performed in the U.S? Explain in one or two sentences what the slope means in the context of this problem.
What is the estimated regression equation?
Consider a sequence of Bernoulli trials X1, X2, X3,..., when Xn =1 or 0. Assume Pr{Xn=1 l X1, X2, ..., X(n-1)} >= alpha > 0, n=1,2,... Prove that : a) Pr{Xn =1 for some n} = 1 b) Pr{Xn =1 infinitely often} =1
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