Write linear functions in form for cost-revenue and profit
S.S. Sprockets company produces sprockets which cost company dollars each to build, and company's other expenses total dollars. Sprockets are sold for dollars. Write linear functions in form for cost, revenue and profit.
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She has been wondering whether or not to lower the prices, so she takes the survey and finds that for each dollar decrease she would gain 3 sales per day. What must her selling price be to maximize profits?
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Write the formula for the linear function which models situation described where x is number of years after 1900. Determine the domain of function?
The ball is thrown straight upward at the initial speed of v0 = 40 ft/s. When it reaches the height of 56 ft? Find the greatest height reached by ball?
S.S. Sprockets company produces sprockets which cost company dollars each to build, and company's other expenses total dollars.
Create the mathematical model for each plan which provides total monthly cost in terms of total number of minutes of calls placed in a month.
The ant is traveling around the circle with the radius of 30 meters. If in 10 seconds the central angle of 1/6 radian is swept out, determine the speed of the ant? Illustrate work.
Assume f(x) = -1/4(x-2)^2 (x-5)^5 (x-3)^3 and g(x)= x 4. Determine y=k(x)=f[g(x)]. Determine leading term of k(x) and state the end behavior.
Write and graph the piecewise-defined function which provides depth of snow during snowstorm. How many inches of snow accumulated from storm?
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