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Help with trig Identities
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\[\tan \theta= -2 and \sin \theta<0, find \sec \theta \]
ok... so \[\tan(\theta) = -2\] and \[\sin(\theta) < 0\] so which quadrant of the unit circle has both sin and tan negative |dw:1421698552342:dw|
three?
tan=sin/cos=negative in this case if we know sin=negative then cos is ?
recall (-)/(-)=+ (-)/(+)=- (+)/(-)=- (+)/(+)=+
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we can only consider the two middle ones there since our quotient is negative (-)/(+)=- (+)/(-)=-
positiive if two are negatives
and we know sin is neg so we have (-)/(+)=-
but we are given tan is negative not positive
-=-/+
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so cosine has to be positive right?
|dw:1421699174829:dw|
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