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1. Suppose that you bought a 14% Drexler bond with time to maturity of 9 years for $1,379.75 (semiannual coupons, interest rate=8%). After another ½ year, you sold the bond.
a. Assuming that the required rate of return remained at 8%, what would the selling price be? What is the rate of return from this investment?
b. Assuming that the required rate of return decreased to 7.5%, what would the selling price be? What is the rate of return from this investment?
Suppose the population of IQ scores in the town or city where you live is bell-shaped, with a mean of 105 and a standard deviation of 15. Describe the distribution of possible sample means that would result from random samples of 100 IQ scores.
the genes for eye color in a certain male fruit fly are rw. the genes for eye color in the mating female fruit fly are
Roll a balanced 8-sided dice and a balanced 6 sided die and add the spots on the up-faces. Call the sum X. What is the probability distribution of the random variable X.
pick a card from a regular 52-card deck and record the suit then toss a coin and record heads or tails. let a be the
what is the net level premium for a 1000 face amount three-year term policy for a 50-year-old male assuming an interest
State the null and alternative hypotheses for the ?2 test. Find the expected counts under the null hypothesis
Last year you received an average of 129.2 complaints (i e, individual items to be fixed under warranty) per new car sold, with a standard deviation of 42.1.
Let An be an increasing sequence of σ-algebras whose union generates a σ-algebra S. Let µ and ν be probability measures on S such that ν is singular with respect to µ on S, but absolutely continuous with respect to µ on each
For the following data, determine whether or not right-hemisphere damage results in significantly reduced performance on the spatial skills task. Test with alpha set at .05 with one tail. The data are as follows:
If gambler rolls two dice and gets sum of four, he wins $10; and if he gets sum of three, he wins $25. Cost to play game is $5. What is expectation of this game?
When is regression used? What are the assumptions of Linear Regression? What is correlation? How does it differ from regression? What is the interpretation of the correlation coefficient?
There are uncontrolled extraneous variables in the study described here. Name as many as you can. Begin by identifying the dependent and independent variables.
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