Mathematics
Grade5
Easy
Question
Sam is using this box to pack books. He needs to know the volume so he can figure out how many books to pack. Write expression below would Sam use to find the volume of the box.
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)
- 3 + 4 + 5
- 3 + 4 × 5
- 3 × 4 + 5
- 3 × 4 × 5
Hint:
The volume is given by:
![](data:image/png;base64,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)
V = l x w x h
The correct answer is: 3 × 4 × 5
V = l × w × h
= 3 × 4 × 5
Sam use to find the volume of the box is 3 × 4 × 5.
The dimensions are given as:
The volume of the box is given by:
V = l x w x h
On comparing the images above, we can see that
l = 4 cm
w = 3 cm
h = 5 cm
Thus,
V = 4 x 3 x 5
The correct option is (d) 3 × 4 × 5