Express the ratios cos a and tan a in terms of sin a
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Answer:
Step-by-step explanation:
sin^2 a + cos^2 a = 1
cos^2 a = sin^2 a - 1
cos a = √sin^2 a - 1
cos a = √[sin a - 1][sin a +1]
tan a = sin a/cos a
By using the ratio of cos a in terms of sin a
tan a = sin a/√[sin a - 1][sin a + 1]
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sec A = (1/cos A) = (1/√(1 - sin2 A)) and tan A = (sin A/cos A) = (sin A/√(1-sin2 A))
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