Given o(0,0) a(3,0) b(1,-1) c(3,2) then minimum value of
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You must be knowing that arithmetic mean greater than or equal to geometric mean.
Arithmetic mean of a,b,c is a+b+c / 3
Geometric mean of a,b,c is (abc)^1/3
This implies
a+b+c / 3 >= (abc)^1/3 ....1
Now reciprocate it so we get
1/3 (1/a +1/b+ 1/c) >= (1/a×1/b×1/c)^1/3 ....2
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