class 12 maths integrals

$\int {\cfrac{{{{\sec }^2}x}}{{\cos e{c^2}x}}dx}$

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📘 Integrals NCERT,ex.7.1,Q.19,Page 299 SA

$\int {\cfrac{{{{\sec }^2}x}}{{\cos e{c^2}x}}dx}$

Official Solution

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: Let$I = \int {\cfrac{{{{\sec }^2}x}}{{\cos e{c^2}x}}dx} = \int {\cfrac{1}{{{{\cos }^2}x}} \cdot {{\sin }^2}xdx}$

$= \int {{{\tan }^2}xdx} = \int {\left( {{{\sec }^2}x - 1} \right)dx = \tan x - x + C}$

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