Mathematics
Grade9
Easy
Question
Calculate the volume of the composite solid (round to nearest whole number)
![](data:image/png;base64,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)
- 19 ft3
- 24 ft3
- 29 ft3
- 34 ft3
Hint:
The volume of the composite figure is the sum of the volume of the cone and volume of the hemisphere.
The correct answer is: 34 ft3
Volume of cone is
Volume ![equals 1 third πr squared straight h](data:image/png;base64,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)
![equals 1 third cross times straight pi cross times 2 squared cross times 4
equals 17 space in cubed
Volume space of space hemisphere space is
Volume equals fraction numerator 2 cross times 3.1416 cross times 2 cubed over denominator 3 end fraction
equals fraction numerator 2 cross times 3.1416 cross times 8 over denominator 3 end fraction
equals fraction numerator 50.2655 over denominator 3 end fraction](data:image/png;base64,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)
Volume = 17 in3
Total volume = 17 + 17
= 34
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Mathematics
Calculate the volume of the composite solid.
![](data:image/png;base64,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)
Calculate the volume of the composite solid.
![](data:image/png;base64,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)
MathematicsGrade9
Mathematics
Pick the word that best matches the definition: A segment of a sphere that is a chord that contains the center.
Pick the word that best matches the definition: A segment of a sphere that is a chord that contains the center.
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 3.2cm.
Find the surface area of the sphere with diameter of 3.2cm.
MathematicsGrade9
Mathematics
Calculate the surface area of the sphere with radius of 286cm
Calculate the surface area of the sphere with radius of 286cm
MathematicsGrade9
Mathematics
A sphere have _________________ vertices.
A sphere have _________________ vertices.
MathematicsGrade9
Mathematics
Calculate the surface area of the sphere with radius of 19.6cm
Calculate the surface area of the sphere with radius of 19.6cm
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 182cm.
Find the surface area of the sphere with diameter of 182cm.
MathematicsGrade9
Mathematics
Find the volume of the sphere with the radius of 7 inches.
Find the volume of the sphere with the radius of 7 inches.
MathematicsGrade9
Mathematics
Find the surface area of the sphere with diameter of 13.6cm.
Find the surface area of the sphere with diameter of 13.6cm.
MathematicsGrade9
Mathematics
The formula to calculate surface area of a sphere is _______________
The formula to calculate surface area of a sphere is _______________
MathematicsGrade9
Mathematics
When a sphere has a volume of 972π, the radius of the sphere is ____________
When a sphere has a volume of 972π, the radius of the sphere is ____________
MathematicsGrade9
Mathematics
Pick the word that best matches the definition: A segment of a sphere that connects any two points on the sphere.
Pick the word that best matches the definition: A segment of a sphere that connects any two points on the sphere.
MathematicsGrade9