Solved

Write the Word or Phrase That Best Completes Each Statement

Question 75

Multiple Choice

Write the word or phrase that best completes each statement or answers the question.
Solve the problem.
-A steel can in the shape of a right circular cylinder must be designed to hold 450 cubic centimeters of juice(see figure) . It can be shown that the total surface area of the can (including the ends) is given by Write the word or phrase that best completes each statement or answers the question. Solve the problem. -A steel can in the shape of a right circular cylinder must be designed to hold 450 cubic centimeters of juice(see figure) . It can be shown that the total surface area of the can (including the ends) is given by where r is the radius of the can in centimeters. Using the TABLE feature of a graphing utility,find the radius that minimizes the surface area (and thus the cost) of the can. Round to the nearest tenth ofa centimeter. A) 4.2 cm B) 5.4 cm C) 3.4 cm D) 0 cm Write the word or phrase that best completes each statement or answers the question. Solve the problem. -A steel can in the shape of a right circular cylinder must be designed to hold 450 cubic centimeters of juice(see figure) . It can be shown that the total surface area of the can (including the ends) is given by where r is the radius of the can in centimeters. Using the TABLE feature of a graphing utility,find the radius that minimizes the surface area (and thus the cost) of the can. Round to the nearest tenth ofa centimeter. A) 4.2 cm B) 5.4 cm C) 3.4 cm D) 0 cm where r is the radius of the can in centimeters. Using the TABLE feature of a graphing utility,find the radius that minimizes the surface area (and thus the cost) of the can. Round to the nearest tenth ofa centimeter. Write the word or phrase that best completes each statement or answers the question. Solve the problem. -A steel can in the shape of a right circular cylinder must be designed to hold 450 cubic centimeters of juice(see figure) . It can be shown that the total surface area of the can (including the ends) is given by where r is the radius of the can in centimeters. Using the TABLE feature of a graphing utility,find the radius that minimizes the surface area (and thus the cost) of the can. Round to the nearest tenth ofa centimeter. A) 4.2 cm B) 5.4 cm C) 3.4 cm D) 0 cm


A) 4.2 cm
B) 5.4 cm
C) 3.4 cm
D) 0 cm

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