Integrate the given function. $$ \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+ an x} $$ $$ \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+ an x}=\square $$ (Type an exact answer.)

Question

Integrate the given function. $$ \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+	an x} $$ $$ \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+	an x}=\square $$ (Type an exact answer.)

Boone Pearson · Accepted Answer

The integral evaluates to $$ \ln\left(\frac{13}{12}\right) $$.

Integrate the given function. \( \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+\tan x} \) \( \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+\tan x}=\square \) (Type an exact answer.)

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Solución paso a paso

Integrate the given function. \( \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+\tan x} \) \( \int_{0}^{\pi / 4} \frac{\sec ^{2} x d x}{12+\tan x}=\square \) (Type an exact answer.)

Solución ThothAI de Upstudy

Respuesta rápida

Solución paso a paso

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