If a,b,c are positive, then prove that a/(b+c)+b/(c+a)+c/(a+b)≥3/2.

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If {a},{b},{c} are positive, then prove that {a}/{({b}+{c})}+{

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If $a, b, c$ are positive, then prove that $a / (b + c) + b / (c + a) + c / (a + b) \geq 3 / 2 .$

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a, b, c

are positive, then prove that

a / (b + c) + b / (c + a) + c / (a + b) \geq 3 / 2 .

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Question Text

a, b, c

are positive, then prove that

a / (b + c) + b / (c + a) + c / (a + b) \geq 3 / 2 .