If tanA + cos A = root 3, then prove that tanA + cotA =1.
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Answer:
sinA+cosA=√3
Step-by-step explanation:
sinA+cosA=√3
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Answered by
0
sinA+cosA = √3
squaring both sides
(sinA + cosA)² = 3
1+2sinAcosA = 3
2sinAcosA = 2
sinAcosA = 1
Now
tanA + cotA
=1/sinAcosA
=1/1
=1
(your question is wrong)
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