sin(-11π/3) tan (35π/6) sec(-7π/3) / cot (3π/4) cosec (7π/4) cos(11π/6) =
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Answer:
(a) sin765o=sin(2(360)+45)=sin(45)
=21 [∵sin(360+θ)=sinθ].
(b) csc(−1410o)=−csc(1410)
=−csc((360)3+330)
=−csc(330)
=−[−csc(270+60)]
=sec60
=2.
(c) tan319π=tan[319×180]=tan1140
=tan[(90×12)+60]
=tan60 [∵tan(90+θ)=tanθ]
=3.
(d) sin(3−11π)=−sin(311π)
=−sin(4π−31π)
⇒−sin(3−1π)=+sin
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