find the length of the longest rod that can be fit into a hall of length 13 meters breadth 12 meters and height 5 meters
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We have to find the length of the longest rod that can be fit into a hall with length 13 m, breadth 12 m and height 5 m.
In a cuboid, the diagonal is the longest line that can be fixed in.
The diagonal of a cuboid = √(L² + B² + H²)
= √(13² + 12² + 5²)
= √(169 + 144 + 25)
= √338
= 18. 38 m
so, length of the longest rod that can be fit into the hall is 18.38 m
Answer.
We have to find the length of the longest rod that can be fit into a hall with length 13 m, breadth 12 m and height 5 m.
In a cuboid, the diagonal is the longest line that can be fixed in.
The diagonal of a cuboid = √(L² + B² + H²)
= √(13² + 12² + 5²)
= √(169 + 144 + 25)
= √338
= 18. 38 m
so, length of the longest rod that can be fit into the hall is 18.38 m
Answer.
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