One die of red colour, one of white colour and one of blue colour are placed in a bag. One die is selected at random and rolled, its colour and the number on its uppermost face is noted. Describe the sample space.
One die of red colour, one of white colour and one of blue colour are placed in a bag. One die is selected at random and rolled, its colour and the number on its uppermost face is noted. Describe the sample space.
A die has six faces that are numbered from $1$ to $6,$ with one number on each face. Let us denote the red, white, and blue dices as $R$, $W$, and $B$ respectively.
According, when a die is selected and then rolled, the sample is given by
$S =\{ R1,\, R 2$, $R3, R 4$, $R 5,\, R6$, $W 1,\, W2$, $W 3,\, W 4$, $W 5,\, W 6$, $B1,\, B 2$, $B 3,\, B4$, $B5,\, B6\}$
Similar Questions
Two dice are thrown together. The probability that at least one will show its digit $6$ is
Two dice are thrown together. The probability that at least one will show its digit $6$ is
A letter is chosen at random from the word $\mathrm {'ASSASSINATION'}$. Find the probability that letter is a consonant.
A letter is chosen at random from the word $\mathrm {'ASSASSINATION'}$. Find the probability that letter is a consonant.
A coin is tossed until a head appears or until the coin has been tossed five times. If a head does not occur on the first two tosses, then the probability that the coin will be tossed $5$ times is
A coin is tossed until a head appears or until the coin has been tossed five times. If a head does not occur on the first two tosses, then the probability that the coin will be tossed $5$ times is
If the probabilities of boy and girl to be born are same, then in a $4$ children family the probability of being at least one girl, is
If the probabilities of boy and girl to be born are same, then in a $4$ children family the probability of being at least one girl, is
From a pack of $52$ cards two are drawn with replacement. The probability, that the first is a diamond and the second is a king, is
From a pack of $52$ cards two are drawn with replacement. The probability, that the first is a diamond and the second is a king, is