Math Drills
Volume of Prisms and Cylinders
C-2Finding the Volume (Cylinder)
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What this worksheet covers
- Worksheet
- Volume of Prisms and Cylinders
Finding the ground the base covers and then multiplying by the height carries the whole lesson. The base changes across rectangular prisms and cubes, triangles, trapezoids, rhombuses, and the pentagon of a roof shape joining a triangle to a rectangle, then a hexagon, then a prism whose dented base is found by adding and subtracting, and on to cylinders and half cylinders standing upright and lying down, all as calculation. One word problem about a tank or a can is attached.
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The height used for the base area is the inner dashed line drawn perpendicular to the base, marked with a right angle. In a prism whose base is a parallelogram, that gets missed and the slanted side length, which has no business in the area, is taken into the expression. Trace with a finger which figures on the drawing were picked up.
The ground that had been found as an area now carries the role of a base. Into Volume of Composite Solids, which starts from choosing whether to split or to hollow out, this way of finding a base is carried straight over.
- Cylinder (Lying Down)1 question
- Cylinder (Upright)1 question
- Half Cylinder (Lying Down)1 question
- Half Cylinder (Upright)1 question
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More worksheets in this unit
Volume of Prisms and CylindersVolume of Prisms and Cylinders Finding the Volume (Prism ②)
Volume of Prisms and CylindersVolume of Prisms and Cylinders Word Problems
Volume of Composite SolidsVolume of Composite Solids Finding the Volume (Prism − Cylinder and More)
Volume of Composite SolidsVolume of Composite Solids Finding the Volume (2-Tier Cylinders and More)
Volume of Composite SolidsVolume of Composite Solids Word Problems
