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    Mathematics
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    Calculus
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    Exam 4: Applications of Differentiation
  5. Question
    A Sector with Central Angle Is Cut from a Circle
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A Sector with Central Angle Is Cut from a Circle

Question 146

Question 146

Multiple Choice

A sector with central angle A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)   such that the volume of the cone is a maximum. ​


A) A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)
B) A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)
C) A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)
D) A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)
E) A sector with central angle   is cut from a circle of radius 11 inches, and the edges of the sector are brought together to form a cone. Find the magnitude of   such that the volume of the cone is a maximum. ​ A)    B)    C)    D)    E)

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