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Discussion: Annuities and Sinking Funds Annuities and Sinking Funds 1. You need to know how annuities work because many financial planners advise their clients to have them for retirement planning. Do you think that you need them? If so, then how old should you be when you buy one? What part does the stock market play in an annuity? There are three questions that you must consider. What if you live too long? What happens if your investments lose money? What happens when inflation hurts your investment? While you cannot predict the future, what directions would you take to decide on the best way for you to plan? When should you consider making these plans? 2. Search the internet to find an article or real-world application involving annuities that you find interesting and informative. Present this article to the class and explain why you choose the example. Include the URL for the site you used. Do not copy the text in the site verbatim. You should summarize your findings.
A pollster wishes to know the percentage p of people in a population who intend to vote for a particular candidate. How large must a random sample with replacement be in order to be at least 95 % sure that the sample percentage is within one perce..
32 feet per second squared 2 (the gravitational acceleration at the Earths surface). What is the greatest height that the stone reaches, and when does it reach that height?
Average Values Group Members: 1. 2. 3. 4. The temperature of a metal rod, 5 m long, is 4x (in degrees Celsius), at a distance x meters from one end of the rod. What is the average temperature in the rod?
How fast is the radian measure of the angle between the ladder and the ground changing at the moment when the bottom of the ladder is 12 feet away from the wall?
A man rows a boat 550 feet upstream against a constant current in 10 minutes. He then rows 325 feet downstream (with the same current) in 5 minutes. Find the speed of the current and the equivalent rate at which he can row in still water.
The United States uses a unit system
The profit of each bookcase is 40$ and each desk is 75$. How many of each product should be made each month in order to maximize profit.
A stone is thrown straight up from the edge of a roof, 925 feet above the ground, at a speed of 10 feet per second.
Please show how to solve each of the following problems. Find the antiderivative (integral)
Find the dimensions of the rectangle of the largest area that has its base on the x axis and its other two vertices above the x axis and lying on the parabola y=8-x^2.
A student averages 84 on five tests. If the student received grades of 84, 82, 81, and 79 on the first four exams, what grade did the student receive on the fifth exam?
Determine whether the indicated products are competitive-complementary and derive marginal productivity of capital.
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