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1. How long will it take an investment of $2000 to double if the investment earns interest at the rate of 9%/year compounded monthly? (Round your answer to one decimal place.)
2. Find the interest rate needed for an investment of $8,000 to grow to an amount of $8,800 in 8 months if interest is compounded monthly. (Round your answer to the nearest hundredth of a percentage point.)
Write the mathematical formulation of the problem. Solve the problem graphically and explain the optimal allocation of investment fund to the two investments.
Suppose that you are given the roots to a characteristic equation, and they are -1, 2, and -3.
Determine whether the following arguments are inductive or deductive. - Harry will never be able to solve that difficult problem in advanced calculus in the limited time allowed.
why is it important to simplify radical expressions before adding or subtracting? how is adding radical expressions
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..
The following eight numbers can be grouped into four pairs such that the higher of each pair divided by the lower is a number of particular mathematical significance (at least to 4 decimal places).
At the point (1, -1, 1) on the surface f(x,y) = 4 - x2 -2y2, calculate a vector perpendicular to the surface and a vector tangent to the curve of steepest ascent.
If a blueprint 1/4 inch equals 12 inches, what is the actual length in feet of a steel bar represented on the blue print by a line 3 3/8 inches long?
Use the fact that in baseball's World Series, the first team to win four games wins the series.
Lauren bought 20 ounces of sliced ham. she used 3/4 of the ham to make sandwiches for her friends and 1/5 of the ham in an omelet. how many ounces of ham were left?
It is estimated that the demand for a manufacturer's product is increasing exponentially at an instantaneous rate of 3% per year. If the current demand is increasing by 8000 units per year.
A machine produces widgets at a defective rate of 6%. A sample of 6 widgets is taken, What is the probability that less than 2 of them are defective?
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