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Question: Solve the given problems.
A special wedge in the shape of a regular pyramid has a square base 16.0 mm on a side. The height of the wedge is 40.0 mm. What is the total surface area of the wedge?
Evaluation of probability of randomly selected customer- Normal Distribution
Find the maximum number of gold fish you can put in a cylindrical tank whose diameter is 8 meters and whose height is 3 meters, if each goldfish needs 2 cubic meters of water. (V=pi r2 h)
The demand equation for a product is p=0.01q2-1.1q+30 and the supply equation is p=0.01q2+8. Find the equilibrium point (po,qo) and determine the consumer surplus under market equilibrium.
Let's generalize Problem 6 to a regional Ultimate Frisbee tournament where there are n teams attending. Teams are assigned numbers (1 through n) when they register. As before, each team will play each other exactly once.
Problem: The following data represent the number of potholes on 35 randomly selected 1-mile stretches of highway around a particular city.
Perform the appropriate analysis and state the conclusions
Water is poured into a conical reservoir at a rate of pi cubic feet per second (about 3 ft/sec). The reservoir has a radius of 6 ft across the top and a height of 12 ft. At what rate is the level of the water inside the reservoir increasing when th..
She wants to choose the passing grade such that the probability of passing a student who guesses on every question is less than .05. What score should she set as the lowest passing grade?
The weight of a product is normally distributed with a mean of four ounces and a variance of 0.25 "squared ounces".
Think about the last event you had to plan for either at work or in your personal life. Did you have a process? How did having or not having a process impact the outcome of the event?
How much money can a person afford to borrow at 8% interest compounded semiannually if the loan is to be repaid at half-year intervals for 10 years with $1000 payments per half-year?
1. Let l1 be the line determined by (2,1, 3) and (1, 2 - 1) and let l2 be the line determined by (0, 2, 3) and (-1,1, 2) . Is l1 parallel to l2 ? Explain your answer.
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