证明tanα-cotα=(1-2cos^2α)/(sinαcosα)

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证明tanα-cotα=(1-2cos^2α)/(sinαcosα)
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证明tanα-cotα=(1-2cos^2α)/(sinαcosα)
证明tanα-cotα=(1-2cos^2α)/(sinαcosα)

证明tanα-cotα=(1-2cos^2α)/(sinαcosα)
tanα-cotα
=sinα/cosα-cosα/sinα
=[sin^2α-cos^2α)/sinαcosα
=(1-2cos^2α)/sinαcosα

tanα-cotα=sinα/cosα-cosα/sinα=(sin²α-cos²α)/sinαcosα=(1-cos²α-cos²α)/sinαcos=(1-2cos²α)/sinαcosα