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1. At the end of two (2) years, a savings account has a balance of $1,172.60 and he interest rate is compounded monthly at 3.2%. What was the original amount that was deposited two years ago?
2. $100,000 is invested in a 6.5% interest-bearing certificate compounded semi-annually. Find the amount of money in the account at 0, 4, 8 and 10 years.
3. $2,000 is invested in my new loan program at interest rate (r). I compound continuously and the funds are grown to $2,983.65 in 5 years. What was the interest rate (r) used? (Hint - use ln)
4. Looking at Problem 3, please determine:
(a) What will the balance be in ten (10) years?
(b) How long will it take to double the funds (to $4,000) at the interest rate you calculated above?
The diagram below shows three islands in Flordia Bay. YOu rent a boat and a plan to visit each of these remot islands. If you are on island B, on what bearing should you navigate to go to island C?
A closed rectangular box has a height ycm and width xcm. Its length is twice its width. It has a fixed outer surface area of 300cm^2.
question 1 - prove that 1tan a tanb2 tan a ndash tan b2 sec2a sec2bquestion 2 -nbspprove that nbspnbsp tantheta
Describe a probability space for this experiment as well as you can. Find the probability that after two days there are no amoebas in the pond.
A decision maker who is considered to be a risk taker is faced with this set of probabilities and payoffs. Rank the decision alternatives onthe basis of expected value.
In the group S3, let r = (123),s = (12),e = (1). (a) Verify that {e, r, r2, s, rs, r2s} is a complete list of elements of S3.
How Fast in the angle of inclination of the line joining the particle to the origin changing when x=3?
How much will Chris and Kim each have upon retirement?"
On a 10-question multiple choice test there are 5 possible answers for each question, of which 1 is correct and the other 4 are incorrect. If a student guesses randomly and independently, what is the probability of:
Question from matrices and determinants, linear and nonlinear system of equation and inequalities and Gaussian elimination
The store owner can order jackets in lot sizes of 10 units. How many jackets should the store owner order if she wants to maximize the expected profit?
At t= π/4, determine the vector r→'(t) X r→''(t). (First derivate crossed with second derivate) At t= π/4, find the unit tangent and the principal normal vectors T(t) and N(t).
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