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A baseball team plays in he stadium that holds 60000 spectators. With the ticket price at 10 dollars, the average attendence has been 27000. When the price dropped to 8 dollars, the average attendence rose to 30000.
a) Find the demand function p(x), where x is the number of the spectators. (assume that p(x) is linear)
Give an example of a linear function and show at least one method of graphing it. By looking at the graph of a line, how can you tell if its slope is negative? What kind of line has a slope of zero and why?
Develope a formula for the overall probability of kill, assuming that N defensive missles are launched.
A charitable organization spent $2,940 for administrative expenses. This amount is 12% of the money it collected. What is the total amount of money that the organization collected? Please Explain.
Explain how a block design can be used to set up this experiment and find the set of parameters ( v, b, k, r, λ ) of such a design where the number of testers is as small as possible.
A package contains 9 candy canes, 6 of which are cracked. If 2 are selected, find the probability of getting no cracked candy canes.
A farmer plans to fence a rectangular pasture adjacent to a river. The pasture must contain 180,000 square meters. What dimensions would require the least amount of fencing if no fencing is needed along the river?
Determine the number of analysts, programmers, and engineers to be hired if for every one engineer. 2 programmers and 2 analysts are needed for the contract.
Determine the form of a particular solution for the differential equation. ( Do not evaluate coefficients).
A kite is flying 70 feet above the ground and is attached to a string tied to a stake on the ground. The angle of elevation formed by the string and the ground is 40°. Find the length of the string to the nearest foot.
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?
A significant amount of improvement took place
Consider two cases: one in which the ball is not completely submerged and the other in which it is.
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