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a. The future value of a $2,000 annuity for 30 yrs at 8% compound annually.
b. The future value of a $2,000 annuity for 30 years at 8% compound semiannually.
c. The future value of a $2,000 annuity for 30 years at 8% compound quarterly.
d. How much extra interest is earned onthe annuity above simply by chnaging the compounding period from annually to quarterly?
e. How much extra interest would be earned by changing from annual compounding to daily compounding?
f. Louisa set up an individual retirment account (IRA account) on her 35th birthday. She contributed $2,000 to the account on each subsequent birthday through her 65th. The account earned 8% compounded annually. What amount of interest (in dollars) wil she have earned on this investment?
g. Suppose she had startd an IRA account 10 yrs earlier whe she was 25 years old. How much would additional inte33rret wold she have earned on this investment by age 65? (Hint: Her first payment into the account was on which birthday?)
Find f'(x) using the definition of the derivative and find f'(x) using the rules of derivatives.
A police academy is training 14 new recruits. Some are working dogs and others are police officers. There are 38 legs in all. How many of each type of recruits are there?
mario and luigi were selling coupon books for the video game fudraiser. apparently mario was a better
Is the compound interest formula, such as would be used to calculate a car loan, an example of a function? If it is, of what type of function is it an example?
A small town that grows exponentially can become a large city in just a few decades. Does not make sense because exponential growth leads to repeated halvings, making the population decrease rapidly.
Word problems of equations.
estimate the population of Indiana residents aged
A painting is shaped like a golden rectangle. It's length is 24 cm. What is the painting's width to the nearest tenth of a cm - Rationalize the Denominator to Simplify Radicals
complex numbers are what you get when you add real and imaginary numbers. what is an imaginary number? how are they
How is the amount of time spent exercising related to weight loss - how is the number of years spent in school related to salary and how is the speed limit related to the number of highway fatalities?
how do you find all the points having an x-coordinate of 3 whose distance from the point -2 -1 is
Which of the following are functions? The two problems, i.e., 1 & 3, are multi part relations consider all parts when determining whether or not these relations are functions. Explain your reason for 1, 2, & 3.
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