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A rectangular prison has a length, width, and height of 2/3 inch, 3/5 inch, and 4/7 inch, respectivly the volume of the rectangular prism

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Volume of rectangular prison having length, width, and height of
(2)/(3) \text { inch },
(3)/(5) \text { inch }, and
(4)/(7) \text { inch }, respectively is
(8)/(35) \text { cubic inches }

Solution:

Given that

Length of rectangular prison =
(2)/(3) \text { inch }

Width of rectangular prison =
(3)/(5) \text { inch }

Height of rectangular prision =
(4)/(7) \text { inch }

Need to determine volume of rectangular prison having shape of rectangular prism.


\text { Volume of rectangular prism (cuboid) }=\text { length } \mathrm{x} \text { width } \mathrm{x} \text { height }

So volume of rectangular prison =
\text { length } \mathrm{x} \text { width } \mathrm{x} \text { height of rectangular prison }


\Rightarrow \text { Volume of rectangular prison }=(2)/(3) * (3)/(5) * (4)/(7) \text { cubic inches }

Volume of rectangular prison =
(8)/(35) \text { cubic inches }

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