The number of ways in which a couple can sit around a table with 6 guests if the couple take consecutive seat is  Choose the correct choice from the following:	A) 1440	B) 720	C) 5040	D) None of these	E) Cannot be determined
Solution   A couple and 6 guests can be arranged in (7 – 1) ways. But in two people forming the couple can be arranged among themselves in 2! ways.   ∴ the required number of ways = 6! × 2! = 1440   1440nswer 1440
<result>A</result>
The number of ways in which a couple can sit around a table with 6 guests if the couple take consecutive seat is