Unit 11 Toolbox
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Last updated over 4 years ago
9 questions
1
Prism-Cylinder Volume ConjectureChoose the correct formula for the volume of a right prism/cylinder.B = area of the baseh = height of the solid
Prism-Cylinder Volume Conjecture
Choose the correct formula for the volume of a right prism/cylinder.
B = area of the base
h = height of the solid
1
Oblique Prism-Cylinder Volume ConjectureChoose the correct formula for the volume of a oblique prism/cylinder.B = area of the baseh = height of the solid
Oblique Prism-Cylinder Volume Conjecture
Choose the correct formula for the volume of a oblique prism/cylinder.
B = area of the base
h = height of the solid
1
Pyramid-Cone Volume ConjectureChoose the correct formula for the volume of a right pyramid/cone.B = area of the baseh = height of the solid
Pyramid-Cone Volume Conjecture
Choose the correct formula for the volume of a right pyramid/cone.
B = area of the base
h = height of the solid
1
Oblique Pyramid-Cone Volume ConjectureChoose the correct formula for the volume of a oblique pyramid/cone.B = area of the baseh = height of the solid
Oblique Pyramid-Cone Volume Conjecture
Choose the correct formula for the volume of a oblique pyramid/cone.
B = area of the base
h = height of the solid
1
Choose a more specific formula for the volume of a cylinder using the formula for the area of a circle for B.
Choose a more specific formula for the volume of a cylinder using the formula for the area of a circle for B.
1
Choose a more specific formula for the volume of a cone using the formula for the area of a circle for B.
Choose a more specific formula for the volume of a cone using the formula for the area of a circle for B.
1
Choose the correct formula for the volume of a sphere.
Choose the correct formula for the volume of a sphere.
1
Choose the correct formula for the surface area of a sphere.
Choose the correct formula for the surface area of a sphere.
1
Proportional Volumes ConjectureIf corresponding edge lengths(or radii, or heights) of two similar solids compare in the ratio of m/n, then their volumes compare in the ratio of. . .
Proportional Volumes Conjecture
If corresponding edge lengths(or radii, or heights) of two similar solids compare in the ratio of m/n, then their volumes compare in the ratio of. . .


