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How are direct and inverse variation used in everyday life? Provide examples for each.
What is a rational expression? What steps do you use to solve rational equations? Give an example and explain.
When calculating mortgages, where r=rate, t=time p=payment what does M equal?
Postal regulations specify that a parcel sent by parcel post may have a combined length and girth (distance around) of no more than 102 inches. If a rectangular package has a square end, find the maximum volume of this package.
Give 3 real-world examples where something is increasing at a constant rate or decreasing at a constant rate. The starting amount would be the y-intercept, "b", and the rate at which it increases would be the slope
Suppose that 40% of a company's television sets are manufactured at a plant in Portland and 60% at a plant in Houston. Of those made in Portland, 4% are defective, and of those made in Houston 9% are defective.
Find the weighted mean for three exams if the first one was worth 75 points and the student received a score of 70%, the second was worth 50 points and the student received a score of 80% and the third was worth 30 points and the student received a s..
Find the equation of the line that is tangent to the graph of f(x) = 4x4 - 3x2 + 85 at the point (3, 382)
Suppose Motorola wishes to estimate the mean talk time for its V505 camera phone before the battery must be recharged. In a random sample of 50 phones, the sample mean talk time was 347 minutes.
Compute the condition number of each eigenvalues of the matrix and Compute the condition number for each root of the equation
A student team examined parked cars in four different suburban shopping malls. One hundred vehicles were examined in each location. Research question: At α = .05, does vehicle type vary by mall location?
Estimate the population of the country in 2016. After how many years will the population of the country be 3 million, according to this model?
Explain the importance of Euclid's parallel postulate in the development of hyperbolic and spherical geometry.
John and Tony start from the same place at the same time and head for a town 10 miles away. John walks twice as fast as Tony and arrives 3 hours before Tony. Find the speed of each.
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