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Two people, Ella and Jane, decide to start saving for retirement. Ella decides to invest $4000 a year into an annuity at the age of 25. At the age of 35 she stops making investments and just leaves the money there. Jane on the other hand, decides to start investing $4000 a year at the age of 40 and invests that money for every year thereafter. Assuming both retire at 70, and that the interest rate both get on their investments is 10% (compounded annually) who has the most money in their account at age 70? Explain why you pick the answer you pick.
Find two positive numbers satisfying the given requirements: the sum is 120 and the product is a maximum.
Search the internet and locate the sale price for the car of your dreams.
A jar contains red and white marble. The number of white marbles is 5 more then twice the number of red marbles. If the probability of drawing a red marble a random is 2/7,
find a formula for the general term of a sequence , assuming that the pattern of the first few terms continues 1,6,16,31.
in fairfax county 6 of drivers are under 21. last year 20 of the drivers who are under 21 had an accident. on the
A company that manufactures bicycles has a fixed cost of $ 100,000. It costs $ 100 to produce each bicycle. The selling price per bike is $ 300.
a random sample of 53 students were asked for the number of semester hours they are taking this semester at surry
a company manufactures two products product a and product b. the wholesale price and manufacturing cost of each product
Find the derivative of f(x)= (3-4x^2)/(x^2-x-6) and then determine intervals of increase/decrease,local max and min values and points of concavity and inflection.
a rectangular pig pen is built against an existing brick fence. 24m of fencing was used to enclose 70m^2. find the dimensions of the pen.
A nuclear cooling tower is in the shape of a hyperboloid (that is, a hyperbola rotated around its conjugate axis). The equation of the hyperbola is (x^2/3600)- (y^2/6400)=1.
A triangle drawn on a map has sides of lengths 9.0 cm, 10 cm, and 15 cm. The shortest of the corresponding real-life distances is 93 km. Find the longest of the real-life distances. If necessary, round your answer to the nearest unit.
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