1 P5.VO.NK.23041212
Level 1
Peter painted the whole solid, including the base, red. How many of the 10 cubes had exactly five of their faces painted red?
1 m
Surface area with unit cubes
2 P5.VO.JM.17083133
Level 2
The volume of a cube is 125 cm3. Find the area of the shaded face.
2 m
Volume of cube Surface area Square & square root Cube & cube root
3 P5.VO.JM.17083104
Level 2
The shaded surface area of the cuboid is 400 cm2. Find the volume of the cuboid.
2 m
Volume of cuboid Base area x height
4 P5.VO.JM.17083102
Level 2
The shaded surface area of the rectangular box shown is 36 cm2. What is the volume of the box?
2 m
Volume of cuboid Base area x height
5 P5.VO.JM.17083120
Level 2
The total area of the six faces of a cubical box is 96 cm2. What is the volume of the cubical box?
2 m
Volume of cube Square & square root Surface area
6 P5.VO.JM.17083118
Level 1
The base area of the cubical box is 64 cm2. What is the volume of the box?
2 m
Volume of cube Square & square root Base area x height Surface area
7 P5.VO.JM.17083132
Level 3
The solid figure is made up of 6 identical cubes of edge 7 cm.
  1. Find the volume of the solid figure.
  2. Find the total surface area of the solid figure.
3 m
Volume of cube Surface area
8 P5.VO.JM.17083134
Level 2
The figure is made of unit cubes. If Joan were to dip the figure in red paint, what area of the figure would be painted?
3 m
Surface area with unit cubes
9 P5.VO.JM.17083136
Level 2
The figure is made of unit cubes. If Joan were to dip the figure in red paint, what area of the figure would be painted?
3 m
Surface area with unit cubes
10 P5.VO.JC.17083119
Level 3
The area of one face of the wooden cube is 3600 cm2. A carpenter cut the wooden cube into three cuboids of identical size. After gluing the cuboids together to make a solid figure as shown, he painted all the surfaces of the solid figure red. What was the total surface area of the solid figure that had been painted red?
3 m
Volume of cuboid Volume of cube Partly-painted surface area

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