A group of kids has 4 boys and 1 girl. The boys in the group can be represented in fraction as and the ratio of boys to girls is .

Q. A group of kids consists of 4 boys and 3 girls.

Statement 1: The boys in the group can be represented in fraction as $\frac{4}{7}$

Statement 2: The ratio of the number of boys to the number of girls is $\frac{4}{7}$

Q. 32 boys and 64 girls are to be grouped such that each group will have the same number of boys, or girls. How many kids cannot be there in a group?​​

Q. $1)$ A group consists of $4$ girls and $7$ boys. In how many ways can a team of $5$ members be selected if the team has
$i)$ No girl$?$

$2)$ A group consists of $4$ girls and $7$ boys. In how many ways can a team of $5$ members be selected if the team has
$ii)$ At least one boy and one girl$?$

$3)$ A group consists of $4$ girls and $7$ boys. In how many ways can a team of $5$ members be selected if the team has
$iii)$ At least $3$ girls$?$

Q. In how many ways a group of $3$ boys and $2$ girls can be formed out of a total of $4$ boys and $4$ girls?

Q. There is a group of $20$ people that has $12$ girls and $8$ boys. A team of $6$ players is to be formed from this group, having $3$ girls and $3$ boys. In how many ways can such a group be formed?