prove that ,sec A + tan A + 1 / secA - tanA + 1 = Cos A / 1 + sinA.
Answers
Answered by
3
Answer:
L.H.S = R.H.s
Explanation:
secA + tanA + cos A - tanA +1
Now squaring this whole equation
secA^2 + tanA^2 + cosA^2 - tanA^2 +1
(secA^2 + tanA^2) + cosA^2 - ( secA^2)... {identity no.3 of trigo}
1/cosA^2 + sinA^2/cosA^2 + cosA^2 - 1/cosA^2......{ secA^2= 1/ cosA^2 & tanA^2 = sinA^2/ cosA^2}
sinA^2/ cosA^2 + cosA^2- 1/cosA^2
sinA^2× 1/cosA^2 + cosA^2 - 1× 1/ cosA^2
sinA^2 + cosA^2 × 1/cosA^2 - 1/ cosA^2
sinA^2 + cosA^2
Now taking square root
sinA + cosA/1
Hence proved
Answered by
0
Answer:
maths and English
Explanation:
266*5555**55588
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