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Please help - trig identity

Please help - trig identity-example-1
User Paul Govan
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3.4k points

1 Answer

8 votes
8 votes

Answer:


( \cot(x) - \csc(x) ) * ( \cos(x) + 1) \\ \\ \\ ( \: ((1)/( \tan(x) ) ) - ( (1)/( \sin(x) ) )) \: * ( \cos(x) + 1) \\ \\ \\ (( (1)/( ( \sin(x) )/( \cos(x) ) ) ) - ( (1)/( \sin(x) ) )) * ( \cos(x) + 1) \\ \\ (( ( \cos(x) )/( \sin(x) ) ) - ((1)/( \sin(x) ) )) * ( \cos(x) + 1) \\ \\ \\ ( \cos(x) - 1)/( \sin(x) ) * ( \cos(x) + 1) \\ \\ \\ ((( \cos(x) + 1) * ( \cos(x) - 1) )/( \sin(x) ) \\ \\ \\ \frac{ { \cos }^(2)(x) - 1 }{ \sin(x) } = \frac{ { - \sin }^(2) (x)}{ \sin(x) } \\ \\ = - \sin(x)

User Jaye Renzo Montejo
by
2.7k points
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