✨ Best Answer ✨
参考・概略です
●与式をsinθ,cosθで表す
tanθ+{1/tanθ}
={sinθ/cosθ}+{cosθ/sinθ}
={sin²θ/(sinθcosθ)}+{cos²θ/(sinθcosθ)}
=(sin²θ+cos²θ)/(sinθcosθ)
=(sin²θ+cos²θ)÷(sinθcosθ)
●(1)の結果と、三角比の相互関係より
=1÷(-1/8)
=-8
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✨ Best Answer ✨
参考・概略です
●与式をsinθ,cosθで表す
tanθ+{1/tanθ}
={sinθ/cosθ}+{cosθ/sinθ}
={sin²θ/(sinθcosθ)}+{cos²θ/(sinθcosθ)}
=(sin²θ+cos²θ)/(sinθcosθ)
=(sin²θ+cos²θ)÷(sinθcosθ)
●(1)の結果と、三角比の相互関係より
=1÷(-1/8)
=-8
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