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find the integral of sec(x)
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\[\int secx dx = \int secx \times \frac{secx+tanx}{secx+tanx}dx\]\[=\int \frac{sec^2x+secxtanx}{secx+tanx}dx = \int \frac{1}{secx+tanx}d(secx+tanx)\]\[= \ln |secx+tanx| +c\]
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