How many ways can you place 20 pupils in a row when starting on practice?
Leave us a comment of example and its solution (i.e. if it is still somewhat unclear...):
Showing 0 comments:
Be the first to comment!
To solve this example are needed these knowledge from mathematics:
Next similar examples:
- Football league
In the 5th football league is 10 teams. How many ways can be filled first, second and third place?
- Friends in cinema
5 friends went to the cinema. How many possible ways can sit in a row, if one of them wants to sit in the middle and the remaining's place does not matter?
In elections candidate 10 political parties. Calculate how many possible ways can the elections finish, if any two parties will not get the same number of votes.
In how many ways can be divided gold, silver and bronze medal among 21 contestant?
- Olympics metals
In how many ways can be win six athletes medal positions in the Olympics? Metal color matters.
How many ways can 5 guests sit down on 6 seats standing in a row?
In the Hockey World Cup play eight teams, determine how many ways can they win gold, silver and bronze medals.
How many ways can be rewarded 9 participants with the first, second and third prize in a sports competition?
How many different ways can sit 8 boys and 3 girls in line, if girls want to sit on the edge?
- Cars plates
How many different licence plates can country have, given that they use 3 letters followed by 3 digits?
- Football league
In the football league is 16 teams. How many different sequence of results may occur at the end of the competition?
- Coin and die
Flip a coin and then roll a six-sided die. How many possible combinations are there?
How many 3 letter "words" are possible using 14 letters of the alphabet? a) n - without repetition b) m - with repetition
- PIN - codes
How many five-digit PIN - code can we create using the even numbers?
Determine the number of items when the count of variations of fourth class without repeating is 42 times larger than the count of variations of third class without repetition.
- Task of the year
Determine the number of integers from 1 to 106 with ending four digits 2006.
- Theorem prove
We want to prove the sentense: If the natural number n is divisible by six, then n is divisible by three. From what assumption we started?