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A baseball team plays in a stadium that holds 56000 spectators. With the ticket price at $9 the average attendance has been 24000. When the price dropped to $8, the average attendance rose to 28000.
a) Find the demand function , where is the number of the spectators
b) How should ticket prices be set to maximize revenue?
A landscaper blends his own fertilizer which consists of four compounds at the listed price per lb: Formulate an LP problem to determine what blend of these compounds will minimize the cost of a 50lb bag of fertilizer given the following:
How would you explain the difference between the method used for graphing a function from how to determine the domain and range from the graph of a function?
What was the smallest possible number of people? What are all possible numbers of people?
Evaluate the speed of the cyclist algebraically and Find the height of the ball drop and the time taken to reach the ground.
Consider the following relation R on the set of positive integers: R = {(x,y)|x and y have the same prime divisors}
R is bounded below by the x-axis and above by the curve y=2cosx, 0
How many solution sets do systems of linear inequalities have? Must solutions to systems of linear inequalities satisfy both inequalities? In what case might they not? Use an example for discussion.
For IEEE 754 single precision floating point, write the hexadecimal representation for -1.0
The ends of a horizontal water tank are parabolic. The tank is 9 feet tall and 6 feet across at the top. Find the fluid force on a parabolic end of the tank if the tank is 5 feet full. Assume that the water weighs 62.4 pounds per cubic feet.
What value would you expect to find for the standard deviation of all these sample means? (round to the nearest integer)
Show the solution sets written algebraically and as a union or intersection of intervals. Describe in words what the solution sets mean, and then display a simple line graph for each solution set as demonstrated
Using the method of separation of variables, solve the partial differential equation u subscript(tt)+2(pi)u subscript(t)-u subscript(xx)=-3sin(3(pi)x) for 0 less than or equal to x less than or equal to 1 with boundary conditions
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