the dimension of a room 12m×4m × 3m .find the maximum lenght of a iron rod that can be placed in this room...
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maximum length=diagonal
d=√w^2+l^2
=√4^2+12^2=√16+144=√158m
d=√w^2+l^2
=√4^2+12^2=√16+144=√158m
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Here the maximum length of the rod refers to the diagonal of the cuboidal room:
Diagonal of the cuboid = √l²+b²+h²
On substituting the given values, we get:
√12²+4²+3²
= √144 + 16+ 9
= √169
= 13 m
Therefore the maximum length of the rod is 13 m.
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