{TTT}HH; since all tails have to occur in row so consider them as a one group, therefore in all we have, 3 elements to arrange, {TTT},H,H; which can arrange themselves in 3!/2!=3venmic wrote:If 5 fair coins are tossed, how many different coin sequences will have exactly 3 tails, if all tails have to occur in a
row?
Please suggest
Thankx
Coins/Probabilty
This topic has expert replies
Source: Beat The GMAT — Problem Solving |
- manpsingh87
- Master | Next Rank: 500 Posts
- Posts: 436
- Joined: Tue Feb 08, 2011 3:07 am
- Thanked: 72 times
- Followed by:6 members
O Excellence... my search for you is on... you can be far.. but not beyond my reach!

















