20318
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
Variant 0
DifficultyLevel
521
Question
Ken made these solid prisms out of identical cubes.
Which prism has the largest volume?
Worked Solution
Volume of each prism:
Option 1: 5 × 2 × 3 = 30 cubes
Option 2: 3 × 3 × 3 = 27 cubes
Option 3: 7 × 2 × 2 = 28 cubes
Option 4: 4 × 4 × 2 = 32 cubes
∴ The prism with the largest volume is
Question Type
Multiple Choice (One Answer)
Variables
| Variable name | Variable value |
| question | Ken made these solid prisms out of identical cubes.
Which prism has the largest volume? |
| workedSolution | Volume of each prism:
Option 1: 5 $\times$ 2 $\times$ 3 = 30 cubes
Option 2: 3 $\times$ 3 $\times$ 3 = 27 cubes
Option 3: 7 $\times$ 2 $\times$ 2 = 28 cubes
Option 4: 4 $\times$ 4 $\times$ 2 = 32 cubes
$\therefore$ The prism with the largest volume is
{{{correctAnswer}}}
|
| correctAnswer |
sm_img https://teacher.smartermaths.com.au/wp-content/uploads/2018/12/NAP-J2-31-v1c.svg 175 indent vpad |
Answers