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Suppose a vendor sells seat tickets and floor tickets to a concert. She would like to determine the price she should charge for each ticket type to meet her needs. She can admit 500 people on the floor and 250 people for seats. She needs a concert revenue of $25,750 in order to cover her costs and to take home a little bit of profit. Additionally, the average of the two ticket prices should be $20 so that the average price that shows up on her website sounds appealing to concert-goers. Assume she will fill up the venue.
1. Set up the problem above as a system of linear equations problem. Clearly explain your thought-process. Solve the system and analyze the results. Incorporate a graph of your solution. If any issues exist with the solution, discuss what happened and why it happened.
The second number is 6 more than the first. What are the possible values for the first of the two numbers?
Evaluate f(x)=(2x^4-(3^x/100)) for at least five values of x between 0 and 1. Use this and possible a graphical calculator to evaluate limx->0 (2x^4-(3^x/100))
Note: your answer should be justified and will depend on the choice of [a, b]. Produce a table of your iterates with the following columns: n, an, bn, cn, bn - cn. With a1 = a and b1 = b (Hand-written is fine.) for example:
In your assignment address each of the following points. What would a utilitarian do in this situation? Why? What would a Buddhist do in this situation? Why?
the perimeter of a baseball court is 274 ft. the length is 41 ft longer than the width. find the dimensions of the court.
1. in a study of fraternal twins of different genders researchers measured the heights of each twin. the data show that
In a formal 250 - 500 word essay, describe the four components of an information system. Why is it important to consider each of them when designing and installing an information system? Two academic references.
Consider another example where a pack contains 4 blue, 2 red and 3 black pens. If 2 pens are drawn at random from the pack, replaced and then another pen is drawn. What is the probability of drawing 2 blue pens and 1 black pen?
Suppose the length of a rectangle increases, but the perimeter remains at 70 feet. How does the width change?
Using standard partition Pn (0,1) where n greater or equal to 4 and deduce that f is intergrable on (0,1) and evaluate (intergral sign with 1 at top and 0 at bottom) of f
those where disk moves are restricted, and those where disks may have the same size. Include what is known about the number of moves required to solve each variation.
If we want the groups to be as large as possible, how many students should we put in each group? Please show your work and breakdown the problem.
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