Answer:
<em>For figure 1: </em>
<em>For figure 2: </em>
<em>For figure 3: </em>
Step-by-step explanation:
<em>For figure 1:</em>
Since, we know the volume of a cuboid 'V' is the product of its length 'l', its breadth 'b' and its height 'h' i.e.

But, in our case, length is 5 m = 5000
(since, 1 m = 1000
), breadth is 2 m = 2000
, and height is 1.2 m = 1200
, then its volume will be:


<em>For figure 2:</em>
For this question, we can find the volume of the shape, by dividing this figure in to two parts, the upper cuboid part, and the lower two sided triangular part. So the total volume 'V' will be:



In
,


<em>For figure 3:</em>
Since, volume of this prism should be:

But, V = 35 
∴

