To prove this inequality (b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)= a+b+c

Question

To prove this inequality (b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c

Vikas TU · Answer

Dear student Please ollow the link below https://www.askiitians.com/forums/9-grade-maths/b-2-c-2-bc-b-c-c-2-a-2-ca-c-a-a-2-b-2-ab-a-b_241773.htm Good Luck

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To prove this inequality (b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c

To prove this inequality
(b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c

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To prove this inequality (b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c

To prove this inequality(b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c

1 Answers

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To prove this inequality
(b^2+c^2)÷(b+c) + (c^2+a^2)÷(c+a) + (a^2+b^2)÷(a+b)>= a+b+c