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The monthly cost of driving a car depends on the number of miles driven. Lynn found that in May it cost her $380 to drive 480 mi and in June it cost her $460 to drive 800 mi.
a) Express the monthly cost C as a function of the distance driven d, assuming that a linear relationship gives a suitable model.
b) Use part (a) to predict the cost of driving 1500 miles per month.
c) Draw the graph of the linear function. What does the slope represent?
d) What does the y-intercept represent?
e) Why does a linear function give a suitable model in this situation?
imagine that a line on a cartesian graph is approximately the distancenbspynbspin feet a person walks innbspxnbsphours.
Let D be a Euclidean ring, F its field of quotients. Prove the Gauss lemma for polynomials with coefficients in D factored as product of polynomials with coefficients in F.
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prove p q r notp q r by using i the truth table ii previously proven logical equivalencies nbsplet p q and r be
A stone dropped in a still pond creates a circular ripple whose radius increases at a constant rate of 3 ft/s. At what rate is the area enclosed by the ripple increasing 8 s after the stone strikes the pond?
If the assignment of sales engineers to areas will result in the expected sales as shown, how should the engineers be assigned to maximize sales?
an unnoticed mechanical failure has caused one-fourth of a machine shops production of 10000 pistol firing pins to be
Describe the solutions to the equation by just determining the discriminant and complete the square of the expression for f(x) to determine the vertex of the graph of f(x). Would this be a maximum or minimum on the graph?
350 million test are expected to be sold this year. this represents 114% increase from last year. how many test were sold last year?
Please show as many steps as possible so i can learn how to do fourier series.
A market research organization has found that 40 percent of all supermarket shoppers refuse to cooperate when questioned by its pollsters. If 1,000 shoppers are approached, Find the probability that fewer than 500 will refuse to cooperate?
A man at point A on the shore of a circular lake of radius 1 mi wants to reach the opposite point C as soon as possible. He can walk 6mi/h and row his boat 3mi/h. At what angle theta to the diameter should he row?
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