COLUMN-I		COLUMN-II
a	If maximum and minimum values of $\frac{7+6\tan \theta -{\tan }^2\theta }{1+{\tan }^2\theta }$. For all real values of $\theta (\ne \frac{\pi }{2})$ are $\lambda$ and $\mu$ respectively, then	p	$\lambda +\mu =2$
b	If maximum and minimum value of $5\cos \theta +3\cos (\theta +\frac{\pi }{3})+3$. For all real values of $\theta$ are $\lambda$ and $\mu$ respectively, then	q	$\lambda -\mu =6$
c	If maximum and minimum values of $1+\sin (\frac{\pi }{4}+\theta )+2\cos (\frac{\pi }{4}-\theta )$ . For all real values $\theta$ are 1 and $\mu$ respectively, then	r	$\lambda +\mu =6$
		s	$\lambda -\mu =10$
		t	$\lambda -\mu =14$