Explain total volume as the function of radius
The hemisphere is on top of the cylinder. Explain total volume as the function of radius r. Height of side is 10 meters. Determine radius if total voulume is 27 pi m3.
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To sell additional kilogram of snig, how much does price require to decrease? Price requires to decrease by Bozats. Solve price-demand equation for x in terms of p.
Use simplified expression from part a to reply these questions. With the 30% reduction followed by the 30% reduction, is television selling at 40% of its original price? If not, at what percentage of original price is it selling?
Verify the results utilizing the graphing utility. If essential, write f in form f(x) =a(x-h)^2 + k. Functions are f(x)+ x^2 +4x+2, f(x)=-x^2-6x, and f(x)=-2x^2 + 2x -3
At given time t=0 A car is 30 miles south of B car and traveling north at 60 mph. B Car is traveling west at 40 mph. Explain distance D in miles and at function of time in hours.
The doorway has shape of the parabolic arch and is 9 feet high at center and 6 feet wide at base. If the rectangular box 8 feet high should fit through doorway, determine the maximum width box can have?
Write the formula for number of vehicles (in millions) as the function of t, number of years since 2000. Write the formula for number of people (in millions) as the function of t, number of years since 2000.
Small business purchases the computer for $3900. After four years value of computer is expected to be $200. Determine depreciated value of computer three years from date of purchase.
A very small tumor of initial size M is observed every 10 days, and over each ten-day period, it has grown 70% larger. Write the formula representing size of tumor after t days (t = 0, 10, 20, . . .)
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