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Solve the given problems.
The displacement y(in cm) of a weight on a spring in water is given by
where t is the time (in s). What is the maximum displacement? (For this type of displacement, the motion is called critically damped, as the weight returns to its equilibrium position as quickly as possible without oscillating.)
Consider the basis B={(3,2),(1,-4)} for R^2, Use the Gram-Schmidt process to rewrite this basis as an orthonormalized basis.
Sketch hyperbola after finding Center, Vertex and Foci of this equation: (y+5)squared/16 - xsquared/9 =1. Please show steps needed
What is the bound of a confidence interval with a width of 13? Report your answer to two decimal place.
We would like to build such a network in order to minimize the total building and transportation costs, so that all demand is met. Formulate the problem as an integer programming problem.
Describe the four models of democracy. Tell which one you think most closely resembles today's model in America. Which model do you prefer, and why?
the following table shows six years of average annual cost-of-living index datayearannual cost of living
Elena sold 87 boxes of girlscout cookies, she was told that this amount represented 5% of the troops sale. how many boxes the the group sell?
A 5 × 7 photograph has a rectangular cardboard mat frame that is an equal depth on all four sides. If the total area of the mat is 99 in2, what is the depth of the mat?
Suppose the mileages of the cars in a randomly selected parking lot follow the normal distribution. 1,000 cars in the parking lot are surveyed and the average or mean mileage is 30,000 on those cars.
find the 95% confidence interval for the average weight of a nickel. How many nickels does he need to weigh to be accurate within 25 milligrams?
Linear Programming can be used to solve very large problems with thousands of variables and constraints. Smaller problems can be easily solved with Excel, which is available on virtually all desktop computers with Microsoft Office or with online appl..
If interest is compounded annually, it grows as follows. Suppose P0 is the initial amount and INT is the interest rate per year. If P1 and P2 represent the balance at the end of the first and second year
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