Which of the integrals represents the volume of the solid formed by revolving the shaded region...

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Which of the integrals represents the volume of the solid formed by revolving the shaded region about the x-axis in the graph below? O y=x² +1 0 V = π √ (24-2x²-x²) dx V 0 = 7 √(₁- -2 (4-2x²-x²) dx 0 °v=x (4-x²) 00 V=Z dx 0 +7√(x² + 2x²-24) dx -2 V=Z Question 2 Which of the integrals represents the volume of the solid formed by revolving the shaded region about the line y = 2 in the graph below? O O 0 O y=x² +2 y=6 ²₁*[6²-(x² + 2)²] dx (16-x) dx (x²-16) dx [(x² + 2)²-6²] dx Which of the integrals represents the volume of the solid formed by revolving the shaded region about the x-axis in the graph below? O y=x² +1 0 V = π √ (24-2x²-x²) dx V 0 = 7 √(₁- -2 (4-2x²-x²) dx 0 °v=x (4-x²) 00 V=Z dx 0 +7√(x² + 2x²-24) dx -2 V=Z Question 2 Which of the integrals represents the volume of the solid formed by revolving the shaded region about the line y = 2 in the graph below? O O 0 O y=x² +2 y=6 ²₁*[6²-(x² + 2)²] dx (16-x) dx (x²-16) dx [(x² + 2)²-6²] dx

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