∫sec2θ - tan2θdθ = কত ? | Address Academy Question

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

$\int (s e c^{2} θ - \tan^{2} θ) d θ = ক ত ?$

$θ + c$

$\tan θ - 2 \log s e c θ + c$

$θ$

$\tan^{- 1} θ + \cos θ + c$

$c o t θ - \sqrt{\tan θ} + c$

2013

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