The problem involves arranging people around a circular table, which is a case of circular permutation.

In circular permutations, we consider one person as a reference and arrange the others in relation to that person. This is because in a circular arrangement, there is no start or end.

Step 1: Fix one person
Let's fix one boy first. Now we have 7 people left (3 boys and 4 girls).

Step 2: Arrange the rest
The remaining 7 people can be arranged in 7! ways.

So, the total number of ways 4 boys and 4 girls can be seated around a circular table is 7! = 5040 ways.

Question

The problem involves arranging people around a circular table, which is a case of circular permutation.

In circular permutations, we consider one person as a reference and arrange the others in relation to that person. This is because in a circular arrangement, there is no start or end.

Step 1: Fix one person
Let's fix one boy first. Now we have 7 people left (3 boys and 4 girls).

Step 2: Arrange the rest
The remaining 7 people can be arranged in 7! ways.

So, the total number of ways 4 boys and 4 girls can be seated around a circular table is 7! = 5040 ways.

Knowee AI · Accepted Answer

The problem involves arranging people around a circular table, which is a case of circular permutation.

In circular permutations, we consider one person as a reference and arrange the others in relation to that person. This is because in a circular arrangement, there is no start or end.

Step 1: Fix one person
Let's fix one boy first. Now we have 7 people left (3 boys and 4 girls).

Step 2: Arrange the rest
The remaining 7 people can be arranged in 7! ways.

So, the total number of ways 4 boys and 4 girls can be seated around a circular table is 7! = 5040 ways.

In how many ways can 4 boys and 4 girls be seated around a circular tabl

Question

Solution

Similar Questions

Upgrade your grade with Knowee