Let \( A_{n}=\int \tan ^{n} x d x, \forall n \in N \). If \( A_{10}...

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Let \( A_{n}=\int \tan ^{n} x d x, \forall n \in N \). If \( A_{10}+A_{12}= \)
\( \mathrm{P}^{11:} \)
W \( \frac{\tan ^{m} x}{m}+\lambda \) (where \( \lambda \) is an arbitrary constant), then the value \( m \) is
(1) 10
(2) 11
(3) 12
(4) 13
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