Prove that sin A x tan A/ 1- cosA = 1 + sec A
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Answered by
1
How do I prove sinA-cosA+1/sinA+cosA-1=1/secA-tanA?
Hi,
LHS = sinA-cosA+1/sinA+cosA-1
divide both numerator and denominator by cosA
LHS=(tanA−1+secA)/(tanA+1−secA)
Now
sec2A=1+tan2A
sec2A−tan2A=1
Using above relation at denominator of LHS
LHS=(tanA−1+secA)/(tanA−secA+sec2A−tan2A)
LHS=(tanA−1+secA)/((secA−tanA)(−1+secA+tanA))
LHS=1/(secA−tanA)
LHS=RHS
Hence Proved.
Answered by
0
Answer:
Step-by-step explanation:
I am sorry to say that I think the question may be wrong can you please check it again?
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