SOLUTION: There are 5 women and 4 men in a club, a team of 4 has to be chosen. How many different teams can be chosen if there must be either exactly one woman or exactly two women on the te

Question 1115154: There are 5 women and 4 men in a club, a team of 4 has to be chosen. How many different teams can be chosen if there must be either exactly one woman or exactly two women on the team?
Answer by math_helper(2461) (Show Source): You can put this solution on YOUR website!
1. If one woman is on the team: 5C1*4C3 = 5*4 = teams can be formed
2. If two women are on the team: 5C2*4C2 = 10*6 = teams can be formed

For the number of teams with one or two women, just add the two results.
RELATED QUESTIONS
There are 6 men and 4 women in club. A team of 4 members has to be chosen. Find the... (answered by VFBundy)

In a club, there are 8 women and 5 men. A committee of 4 women and 3 men is to be chosen. (answered by ikleyn)

There are 12 women and 5 men. A committee of 7 women and 4 men is to be chosen. How many... (answered by SUNIL1987MAURYA)

In a club there are seven women and five men. A committee of 3 women and 2 men is to be... (answered by stanbon)

mr arce has to choose a committee of 4 from among his club of 6 men and 9 women. In how... (answered by ewatrrr)

In a club there are 11 women and 7 men. A committee of 5 women and 3 men is to be chosen. (answered by Edwin McCravy)

A watch committee has 10 women and 8 men. A committee of six people is to be chosen.... (answered by Boreal)

A school's debate club has 9 members. A team of 4 students will be chosen to represent... (answered by ewatrrr)

A team of 5 is to be chosen from 4 men and 5 women to work on a special project. i. In... (answered by ewatrrr)