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A_i a_{i+2} \ge b_i + b_{i+1}

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Question

a_{i} a_{i + 2} \geq b_{i} + b_{i + 1}

Solve the inequality

$Solve for a_{i + 2}$

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$Solve for a_{i}$

$Solve for b_{i + 1}$

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a_{i + 2} \geq \frac{b _{i} + b _{i + 1}}{a _{i}}, a_{i} > 0 a_{i + 2} \leq \frac{b _{i} + b _{i + 1}}{a _{i}}, a_{i} < 0

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