If α +β= 45°, then prove that: (tanα +1)(tanβ +1) = 2
ANSWER:
You need to know these following things to be able to solve such questions and get the value of given compound angles.
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If α +β= 45°, then prove that: (tanα +1)(tanβ +1) = 2 | Prove | Trigonometric Ratios of Compound Angles | Trigonometry | Sci-Pi
You need to know these following things to be able to solve such questions and get the value of given compound angles.
(tanβ +1) = 2 | Prove | Trigonometric Ratios of Compound Angles | Trigonometry | Sci-Pi){kind=link}
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