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Give an example of a non-mathematical algorithm that you use or have seen used to complete a task. Discuss the following questions about an algorithm using your algorithm as the example:
What are the inputs and the outputs for your algorithm?
What is the complexity of your algorithm?
How do we know the algorithm will terminate for all cases?
How do we know the algorithm will produce the correct result for all cases?
Where should Steve cut the wire so that the total area of the circle and square combined is as small as possible? What is this minimal area? What should Steve do if he wants the combined area to be as large as possible?
The length of a rectangle is 4 times longer then the width.the perimeter is 30 inches. What is the width?
An executive invests $24,000, some at 8% and some at 6% annual interest. If he receives an annual return of $1,800, how much is invested at each rate?
A train travels 120 km in the same time that a plane covers 420 km. If the speed of the plane is 40 km per hr less than 4 times the speed of the train, find both speeds.
At a one percent level of significance, test to see if the mean of the population is at least twelve ounces. Write your conclusion?
A rectangular field has an areaof exactly 1 square mile. if the field has a length of 250 yards and 3 inches, what is the width of the field? Give your answer in feet and inches, and round to the nearest inch. What is the perimeter of this field?
Find n! For n equal to each of the first ten positive integers and use mathematical induction to prove that x - y is a factor of xn - yn, where x and y are variables.
A metal storage tank with volume V is to be constructed in the shape of a right circular cylinder surrounded by a hemisphere. What dimensions will require the least amount of metal?
If a ball is thrown into the air with a velocity of 40ft/s, its height in feet after "t" seconds is given by y = 40t-16t^2. a) Find the average velocity for the time period beginning when t=2 and lasting
Find the minimum and maximum values of Z=6x+5y, if possible, for the following sets of constraints.
a company orders 2 types of parts, brass and steel. One shipment contains 3 brass and 10 steel parts for a total cost of $48. A second shipment contains 7 brass and 4 steel parts for a total cost of $54. How much does each type of part cost?
Normal distribution with mean and variance
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