MEDIUM
12th Odisha Board
IMPORTANT
Earn 100

A bag contains 5 white and 3 black balls and a second bag contains 4 white and 5 black balls and a third bag contains 3 white and 6 black balls. A bag is selected at random and a ball is drawn. Find the probability that the ball is black. Do the problem assuming that the probability of choosing each bag is same.

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Important Questions on Probability

MEDIUM
12th Odisha Board
IMPORTANT
A bag contains 5 white and 3 black balls and a second bag contains 4 white and 5 black balls and a third bag contains 3 white and 6 black balls. A bag is selected at random and a ball is drawn. Find the probability that the ball is black. Do the problem assuming that the probability of choosing the first bag is twice as much as choosing the second bag, which is twice as much as choosing the third bag.
MEDIUM
12th Odisha Board
IMPORTANT
A and B play a game by alternately throwing a pair of dice. One who throws 8 wins the game. If A starts the game, find their chances of winning.
HARD
12th Odisha Board
IMPORTANT
ABC play a game by throwing a pair of dice in that order. One who throws 8 wins the game. If A starts the game, find their chances of winning.
MEDIUM
12th Odisha Board
IMPORTANT
There are 6 white and 4 black balls in a bag. If four are drawn successively (and not replaced), find the probability that they are alternately of different colour.
MEDIUM
12th Odisha Board
IMPORTANT
Five boys and four girls randomly stand in a line. Find the probability that no two girls come together.
EASY
12th Odisha Board
IMPORTANT
If you throw a pair of dice n time, find the probability of getting at least one doublet.
MEDIUM
12th Odisha Board
IMPORTANT
Suppose that the probability that your alarm goes off in the morning is 0.9. If the alarm goes off, the probability is 0.8 that you attend your 8 a.m class. If the alarm does not go off, the probability that you make your 8 a.m. class is 0.5. Find the probability that you make your 8 a.m. class.
EASY
12th Odisha Board
IMPORTANT
If a fair coin is tossed 6 times, find the probability that you get just one head.