How many ways can 6 people be seated in a row of 10?

-The answer is 720, because 6! =720. We want to put them in circle with 6 seats. -The answer is 5!

How many different ways can 6 students sit in the chairs?

6 ! = 6 x 5 x 4 x 3 x 2 x 1 = 720 different ways.

How many ways can 4 people be seated in a row containing 6 seats?

Hence the number of ways 4 people be seated in a row containing 6 seats is 360.

How many different ways can 6 people sit in a circle?

Originally Answered: How many ways can 6 students sit around a circular table? There are 5! or 120 ways for that. In general, for n objects in circular arrangement there are (n-1)! or (n-1). (n-2).

How many ways 6 students can be seated in two empty chairs?

There are 5! ways to arrange them: 5*4*3*2*1=120 ways. For each of those ways, the “item” that is the two students who insist on sitting together, can be arranged in two ways. So, 240 total ways.

How many ways can you arrange 6 people at a table?

=720 ways to arrange six girls around the table.

How many ways can six people be seated in six seats if the first seat is always occupied by the same person?

720 ways
Therefore, 720 ways are there for six people to sit in a six-passenger car.

How many ways can you make 6 people sit on 6 chairs?

Now our aim is to arrange the remaining 5 persons on the seats from B to F. If the question was to find the number of ways of making six people sit on six chairs, the answer would have been 6! which is equal to 6x5x4x3x2x1=720.

How many ways can 6 people be seated around a round table?

Since seat A can be filled only by one person ( first person, our reference), seat B can be occupied by any of the remaining 5 ( anyone but first person who already occupied A), seat C can be occupied by any of the remaining 4 and so on.. So the number of ways 6 people can be seated around a round table becomes 1x5x4x3x2x1=120.

How many ways can a girl be arranged in a family?

Number of ways boys can be arranged = 5! Each boy has two places on either side of him. Therefore, there are total 6 places for girls to be occupied. So, girls can be arranged in = 6C5 x 5! = 6 x 5! = 6!

How many seating charts are there?

Because in the first chart, A is in the red chair, but in the second chart F is in the red chair. Yet A is still between F and B and so on. If you view the two charts as different then there are 6!, or 720 seating charts.