in ∆Abc, ∆c =90°,tanA=1/√3 and tanB=1/√3 then show that sinAcosB+cosAsinB=1
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1
Answer:
here is your answer .....
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Answered by
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Answer:
tan a = 1/root 3 given
Step-by-step explanation:
tan =1 /root3 = opp/adj
so sina=opp/hyp
hsquare=opp square+adj square
h square=1 square+root 3squsre
h square=1+3
h=2
sin1/4 cosroot3/4+cos root 3/4 sin1/4
=1
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