In rolling a die . Does the first player have a greater chance of getting a six on the top face?
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Consider the random experiment of throwing two dice. Let A be the event of getting the sum of11 and B is the event of getting a number other than 5 on the first die. Are A and B independent events?
The faces of a die bear numbers 0,1,2,3,4,5,. If the die is rolled twice, then find the probability that the product of digits on the upper face is zero.
In a game, a man wins Rs 100 if he gets 5 or 6 on a throw of a fair die and loses Rs 50 for getting any other number on the die. If he decides to throw the die either till he gets a five or a six or to a maximum of three throws, then his expected gain/loss (in rupees) is: (a) 400/3 gain (b) 400/9 loss (c) 0 (d) 400/3 loss
Write sample space 'S' and number of sample point n(S) for each of the following experiments Also write evets A,B, c in the set form and write n(A), n(B), n(C ). One coin and one die are thrown simultaneously. Condition for event A: To get head and an odd number. Condition for event B: to get a head or tail and an even number. Condition for event C: Number on the upper face is greater than 7 and tail on the coin.