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Find the rate of change of total reveune, cost, and profit with respect to time. Assume that R(x) and C(x) are in dollars.
R(x)= 60x-0.5x2, C(x) = 5x+15, when x=25 and dx/dt= 20 units per day
The rate of change of total revenue is $_ per day.
The rate of change of total cost is $_ per day.
The rate of change of total profit is $_ per day.
If the sun is 55 above the horizon, find the length of the shadow cast by a building 86 ft tall. round your answer to the nearest tenth.
At work one day, Erica Franz received 36packages. Speedy Delivery delivered three three times as many as Ralph's Express, while Ralph's Express delivered four more than Send Quick Package Service. How many packages did each service deliver to Erica..
Consider the double integral 0∫20∫√(1-(x-1)2) xy3/(x2+ y2) dydx. Explain why this integral is inconsistent with the definition of the double integral. Explain why Fubini's Theorem does not apply to this integral as written
List and count the number of possible combinations of objects from three sets, e.g., how many different outfits can one make from a set of three shirts, a set of two skirts, and a set of two hats?
The surface area of this pyramid is 189cm squared The area of the square base is 49cm squared. What is the area of one triangular face of the lateral surface?
Develop a model to represent the total profit for selling x necklaces. How many necklaces will the student have to sell to break-even?
The slope f'(x) at each point (x, y) on a curve y = f(x) is given along with a particular point (a, b) on the curve. Use this information to find f(x). f'(x)=3x^2+6x-2; (0,6) A: x^3 + 3x^2 - 2x B: x^3 + 3x^2 - 2x + 6 C: x^3 + 3x^2 - 2x + c D: x^3 + 3..
Lee has 5/8 of a gallon of lemonade to be divided equally among 10 people. How much lemonade will each person get? 0.0625 ounces each. (5.000/8 = 0.625/10=0.0625).
1 the relationship of the seasons to the suns elevation at solar noon plotting the suns elevation at solar noon you are
If you have 140 meters of fencing and want to enclose a rectangular area up against a long, straight wall, what is the largest area you can enclose?
Let n be a natural number, and let f: R-->R be the function f(x) :=x^n. Show that f is differentiable on R and f '(x)=nx^n-1 for all x belonging to R
Surface area of each cylinder can be approximated by the sum of a rectangle plus - What is the average radius of cylinders in this sample (in pm)?
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