Area of three sides of a cuboid are A,B,C respectively. find Volume
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Let l,b,h be the length, breadth and height respectively
Let A = l * b
Thus
...(i)
Let B = b * h
Thus
...(ii)
Let C = h * l
Thus
...(iii)
We know Volume (
) 
Replacing l,b&h usin (i),(ii)&(iii) we get...

Further simplifiying we get...
...(iv)
but
Thus eq.(iv) becomes

Thus simplyfing we get...

Let A = l * b
Thus
Let B = b * h
Thus
Let C = h * l
Thus
We know Volume (
Replacing l,b&h usin (i),(ii)&(iii) we get...
Further simplifiying we get...
but
Thus eq.(iv) becomes
Thus simplyfing we get...
REVIL:
Superb Answer Sir
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