A tank is to be constructed to hold 500 cubic meters of oil. The tank is...

 

Transcribed Image Text:

"A tank is to be constructed to hold 500 cubic meters of oil. The tank is cylindrical in shape (including the base) and the top is a cone with a height equal to its radius. The cost of materials and labor is $300 per square meter for the cylindrical portion and $400 per square meter for the conical top. Write a Python program that calculates the height of the cylinder for a given radius (input) and with the rounded height value, calculates the total cost of constructing the tank. Starting with a radius of 4.0 meters and incrementing by small values (0.05), run your program multiple times, up to 4.30, to determine the dimensions of the tank that will have the lowest cost. Formulas to use: 1. Area of a section of the cylinder = 2trh+tr^2 2. Volume of the conical top = (nr^3)/3 3. Volume of the cylindrical section = nr^2h Write a Python program that uses the following formulas. Present the values in the tables on the next page. If the result gives an error, write ERROR. 2) Area = πR^2 1. Y =-B ±sqrt(B^2-4AC)/2A 2. P=[A+B+C/3ABC] Use ceil() 3. X2 [(1+X1/N1)^N1/N2 - 1] N2 4. dayCode= (x+ [x-1/4]-[x-1/100] + [x-1/400]) mod 7 Use floor()" "A tank is to be constructed to hold 500 cubic meters of oil. The tank is cylindrical in shape (including the base) and the top is a cone with a height equal to its radius. The cost of materials and labor is $300 per square meter for the cylindrical portion and $400 per square meter for the conical top. Write a Python program that calculates the height of the cylinder for a given radius (input) and with the rounded height value, calculates the total cost of constructing the tank. Starting with a radius of 4.0 meters and incrementing by small values (0.05), run your program multiple times, up to 4.30, to determine the dimensions of the tank that will have the lowest cost. Formulas to use: 1. Area of a section of the cylinder = 2trh+tr^2 2. Volume of the conical top = (nr^3)/3 3. Volume of the cylindrical section = nr^2h Write a Python program that uses the following formulas. Present the values in the tables on the next page. If the result gives an error, write ERROR. 2) Area = πR^2 1. Y =-B ±sqrt(B^2-4AC)/2A 2. P=[A+B+C/3ABC] Use ceil() 3. X2 [(1+X1/N1)^N1/N2 - 1] N2 4. dayCode= (x+ [x-1/4]-[x-1/100] + [x-1/400]) mod 7 Use floor()"

Answer rating: 100% (QA)

question1 Heres a Python program that calculates the height of the cylinder for a given radius and t... View the full answer