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Match the statement of Column I with values of Column II. of \( \theta \sim \frac{\pi}{2} \) are \( \lambda \) and \( \mu \) respectively, then
(B) If maximum and minimum values of \( 5 \cos \theta+3 \cos \left(\theta+\frac{\pi}{3}\right)+3 \) for all real values of \( \theta \) are \( \lambda \) and \( \mu \) respectively, then
(C) If maximum and minimum values of
(r) \( \lambda+\mu=6 \) \( 1+\sin \left(\frac{\pi}{4}+\theta\right)+2 \cos \left(\frac{\pi}{4}-\theta\right) \) for all real values of \( \theta \) and \( \lambda \) and \( \mu \) respectively, then
(s) \( \lambda-\mu=10 \)
(t) \( \lambda-\mu=14 \)
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