Question:-Nine chairs are numbered 1 to 9. Three women and four men wish to occupy one chair each. First the women chose the chairs from amongst the chair marked 1 to 5; and then the men select the chairs from amongst the remaining. The number of possible arrangements isChoices:- 5C3 × 4C2 5C2 × 4P3 5C3 × 6C4 None of these

Each of two women and three men is to occupy one chair out of eight chairs, each of which is numbered from one to eight. First , women are to occupy any two chairs from those numbered one to four, and then the three men would occupy any three chairs out of the remaining six chairs. What is the maximum number of different ways in which this can be done ?Options4014403660132

315 chairs are to be organised around tables for an event.The organisers want to arrange the same number of chairs around each table.However, there should not be more than 10 or less than 3 chairs around each table.Question promptHow many different arrangements are possible?Question response areaSelect one option4689

1 pointIn a restaurant, 10 men and 6 women are seated on 16 chairs at a round table. Find the total number of possible ways such that 10 men are always sitting next to each other.

There are five blue chairs and four pink chairs in a class of nine students, comprising five boys and four girls. Before lunch, the five boys sat on the blue chairs and the four girls sat on the pink chairs. If after lunch, no girl sat on the same chair on which she was sitting before lunch, but all the girls sat on pink chairs, in how many ways can all the students be seated?

There are 14 men and 9 women. They are to be seated on 23 chairsin a row such that no two women sit next to each other. How manyways are possible?