Two stoves are located 43 feet apart, one giving out 4 times as much heat as the other. If you stand at a point on the line between the stoves at a distance x from the less powerful stove, the temperature of the air is given by H(x)=100 + + 60 240 (43-x)2 Assume you move back an forth between the two stoves, always at least 4 ft from either stove. (a) Assume you wish to determine the maximum and minimum temperatures you would experience. The domain to study for the function H(X) would be 4 (b) There is one critical number for the function on the domain in (a) and it is (c) The maximum temperature you would experience is max = (d) The minimum temperature you would experience is min =
Two stoves are located 43 feet apart, one giving out 4 times as much heat as the other. If you stand at a point on the line between the stoves at a distance x from the less powerful stove, the temperature of the air is given by H(x)=100 + + 60 240 (43-x)2 Assume you move back an forth between the two stoves, always at least 4 ft from either stove. (a) Assume you wish to determine the maximum and minimum temperatures you would experience. The domain to study for the function H(X) would be 4 (b) There is one critical number for the function on the domain in (a) and it is (c) The maximum temperature you would experience is max = (d) The minimum temperature you would experience is min =
Chapter3: Polynomial Functions
Section3.5: Mathematical Modeling And Variation
Problem 6ECP: The resistance of a copper wire carrying an electrical current is directly proportional to its...
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