Solution:
A figure is drawn below to visualize the shapes according to the given question.
![](data:image/png;base64,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)
Volume of sand dug out from the well = Volume of sand used to make the platform
Hence, Volume of the cylindrical well = Volume of the cuboidal platform.
Depth of the cylindrical well, h = 20 m
Radius of the cylindrical well, r = 7/2 m
Length of the cuboidal platform, l = 22 m
Breadth of the cuboidal platform, b = 14 m
Let the height of the cuboidal platform = H
![](data:image/png;base64,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)
Therefore, the height of the platform will be 2.5 m.