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  • 4.9: Double Integrals in Polar Coordinates (Exercises)
    https://math.libretexts.org/Courses/Misericordia_University/MTH_226%3A_Calculus_III/Chapter_15%3A_Multiple_Integration/4.09%3A_Double_Integrals_in_Polar_Coordinates_(Exercises)
    50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies a...50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies at (0,0,h) and the circular base lies in the xy-plane, centered at the origin.
  • Double Integrals in Polar Coordinates (Exercises)
    https://math.libretexts.org/Courses/Georgia_State_University_-_Perimeter_College/MATH_2215%3A_Calculus_III/15%3A_Multiple_Integration/Double_Integrals_in_Polar_Coordinates_(Exercises)
    50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies a...50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies at (0,0,h) and the circular base lies in the xy-plane, centered at the origin.
  • Double Integrals in Polar Coordinates (Exercises)
    https://math.libretexts.org/Courses/Montana_State_University/M273%3A_Multivariable_Calculus/15%3A_Multiple_Integration/Double_Integration_with_Polar_Coordinates/Double_Integrals_in_Polar_Coordinates_(Exercises)
    50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies a...50) The surface of a right circular cone with height h and base radius a can be described by the equation f(x,y)=h−h√x2a2+y2a2, where the tip of the cone lies at (0,0,h) and the circular base lies in the xy-plane, centered at the origin.

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