Five boys and five girls form a line with the boys and girls alternating. Find the number of ways of making the line.

4 boys and 4 girls form a line with the boys and girls alternating . Find the number of ways of making this line .

4 boys and 4 girls from a line with the boys and girls alternating. Find the number of ways of marking this line.

Five girls and five boys are to be seated on a bench with the boys and girls alternating. Find the number of ways of their seating. In how many different ways could they sit around a circular table so that the boys and girls alternate ?

Five boys and five girls form a line. Find the number of ways of making the seating arrangement under the following condition.

Five boys and five girls from a line. Find the number of ways of making the seating arrangement under the following condition:

Five boys and five girls from a line.Find the number of ways of making the seating arrangement under the following condition:

The number of ways in which 6 boys and 6 girls can sit alternatively is :

The total number of ways in which 4 boys and 4 girls can form a line, with boys and girls alternating, is

The total number of ways in which 4 boys and 4 girls can form a line, with boys and girls alternating, is