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More genetics. In problem 33, we learned that for some diseases, such as sickle cell anemia, an individual will get the disease only if he/she receives both recessive alleles. This is not always the case. For example, Huntington's disease only requires one dominant gene for an individual to contract the disease. Suppose that a husband & wife, who both have a dominant Huntington's disease allele (S) and a normal recessive allele (s), decide to have a child.
A- List the possible genotypes of their offspring.
B- What is the probability that the offspring will not have Huntington's disease? In other words, what is the probability that the offspring will have genotype ss? Interpret this probability.
A survey taken in a restaurant shows the following number of cups of coffee consumed with each meal. Construct an ungrouped frequency distribution.
question 1 twenty-one homes with living areas under 2000 sq ft have selling prices with a standard deviation of
To explain this, be sure to explain whether the null hypothesis should be rejected, the likelihood of that decision being an error, and why it might have been an error.
messages are transmitted from low speed terminals and arrive at a message concentrator at a poisson rate of 600hr.they
Find the probability of a type II error, β, given that the true value of the population proportion is 0.72. The sample size is 50 and the significance level is 0.05.
Determine regression equation. Use assets as independent variables. For fund with $400.0 million in sales, determineut five-year rate of return (in percent).
A month later, the reading skills of all 100 students are assessed to determine whether the program was successful. What are the two populations of interest in this study?
The variable Z has a standard Normal distribution. Find the number z that has cumulative proportion 0.85.
Printed circuit cards are placed in a functional test after being populated with semiconductor chips. A lot contains 140 cards, and 20 are selected without replacement for functional testing.
The average number of miles that 90 truckers drove in a day was 540.0 with a standard deviation of 40 miles. What is the 99% confidence interval of the true mean number of miles driven by all truckers?
The number of shark attacks and deaths over a recent 5- year period is shown. Find the mean, median, mode, midrange, variance, and standard deviation for the date. Which data set is more valuable?
Construct a 95% confidence interval for the proportion of people disagreeing with the statement.
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