3 1a). Let V be the volume of the shape formed between the parabloid z = 2x² — y² and the cone z² = x² + y² where z ≤ 0 using the fr dz dr de coordinates, and so find the volume first, and then the surface area of this shape. b) now find f(x² + y²) ds
3 1a). Let V be the volume of the shape formed between the parabloid z = 2x² — y² and the cone z² = x² + y² where z ≤ 0 using the fr dz dr de coordinates, and so find the volume first, and then the surface area of this shape. b) now find f(x² + y²) ds
3 1a). Let V be the volume of the shape formed between the parabloid z = 2x² — y² and the cone z² = x² + y² where z ≤ 0 using the fr dz dr de coordinates, and so find the volume first, and then the surface area of this shape. b) now find f(x² + y²) ds
Hi could you please help me with this practise problem, with huge emphasis on explanation of finding the bounds for the integrals please.
With differentiation, one of the major concepts of calculus. Integration involves the calculation of an integral, which is useful to find many quantities such as areas, volumes, and displacement.
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