Statement-I: The value of the integral $\int_{\pi/6}^{\pi/3} \frac{dx}{1 + \sqrt{\tan x}}$ is equal to $\frac{\pi}{6}$. Statement-II: $\int_a^b f(x)\, dx = \int_a^b f(a + b - x)\, dx$. (1) Statement-I is true; Statement-II is false. (2) Statement-I is false; Statement-II is true. (3) Statement-I is true; Statement-II is true; Statement-II is a correct explanation for Statement-I. (4) Statement-I is true; Statement-II is true; Statement-II is not a correct explanation for Statement-I.
Statement-I: The value of the integral $\int_{\pi/6}^{\pi/3} \frac{dx}{1 + \sqrt{\tan x}}$ is equal to $\frac{\pi}{6}$.\\
Statement-II: $\int_a^b f(x)\, dx = \int_a^b f(a + b - x)\, dx$.\\
(1) Statement-I is true; Statement-II is false.\\
(2) Statement-I is false; Statement-II is true.\\
(3) Statement-I is true; Statement-II is true; Statement-II is a correct explanation for Statement-I.\\
(4) Statement-I is true; Statement-II is true; Statement-II is not a correct explanation for Statement-I.