My bad I ment no more than one girl. I was looking at the question below when typing this.PeroK said:A team of four boys with no more than one boy makes no sense.
A team of four boys has no girls in it!Taylor_1989 said:My bad I ment no more than one girl. I was looking at the question below when typing this.
yes. Let me re write the question.PeroK said:A team of four boys has no girls in it!
Do you mean a team of four with no more than one girl?
So, the team might have no girls in it?Taylor_1989 said:yes. Let me re write the question.
A group consists of 5 boys and 8 girls. In how many ways can a team of four be chosen, if the team contains
no more than one girl.
There are 210 different combinations of 4 boys that can be formed from a group of 10 boys. This can be calculated using the combination formula: nCr = n!/(r!(n-r)!), where n is the total number of boys and r is the number of boys in each combination.
No, it is not possible to form a team of 4 boys if there are only 3 boys available. The number of boys in the team must be less than or equal to the total number of boys available.
Yes, it is possible to have multiple teams of 4 boys from a group of 10 boys. In fact, there can be a total of 210 different teams of 4 boys that can be formed from a group of 10 boys.
No, it is not necessary to have exactly 4 boys in each team. The problem states that the team can have no more than 4 boys, but it can also have less than 4 boys. For example, a team can have 2 or 3 boys as well.
The order of the boys in the team does not affect the total number of combinations. For example, if the team consists of boys A, B, C, and D, it is considered the same combination as a team consisting of boys B, A, C, and D.