Tickets for movies in a particular theatre have numbers from 1 to 100 printed on them with each ticket having a unique number. The tickets are sold in a random order. Three people go to the theatre and buy tickets, when all the tickets are available. What is the probability that exactly one person's seat is in the range of 6 to 50?
solution for question 46 please.
what should be the sample space in question 45?
solutions for question 31,32 and 33 please
In how many ways can we form five digit number composed of 1, 2, 3, 4 and 5 exactly once such that 3 always follows 2 and 4 always precedes 5 but 1 doesn’t precede 2? For example: 21435 is a valid number but 12345 is not.
A gardener plants three mango trees, four orange trees, and five banana trees in a row. Find the probability that no two banana trees are next to one another.
Each of two persons tosses 3 fair coins . The probability that they obtain the same number of heads is ?
It is known that at noon at a certain place the sun is hidden by clouds on an average 2 days out of every 3 . The chance that the sun will be shining at noon on at least 4 out of 5 specified Future days is ?
The odds in favour of A winning a game of chess against B are 5: 2. If 3 games are to be played ,then the odds in favour of A's winning at least one game are ?
All the faces of a 4 × 4 × 4 cube are painted and then the cube is cut into 64 unit cubes . If one of the cubes is selected and rolled what is the probability that out of the five visible faces two our painted?
Please help me with the approach for both the questions.
each of 2 persons tosses three fair coins. The probability that they obtain the same no of heads is?