Let S be the sample space of the random experiment of throwing simultaneously two unbaised dice with six faces (numbered 1 to 6) and let `E_(1)`={(a,b), `epsi` S:ab =k} for `kge 1`

Let S be the sample space of the random experiment of throwing simultaneously two unbaised dice with six faces (numbered1 to 6) and let E_(k) = {(a,b) in S : ab = k} for k ge 1 . If P_(k) = P(E_(k)) for kge 1 then the correct, among the following is

Let S be the sample space of the random experiment of throwing simultaneously two unbiased dice with six faces (numbered 1 to 6 ) and let E_(k)={(a,b)in S:ab=k} for k>=1 If p_(k)=p(E_(k)) for k>=1 then correct among the following,is (Eamcet 2008)

Let S be the sample space of the random experiment of throwing simultaneously two unbiased dice with six faces (numbered 1 to 6) and let E_k={(a,b)in S:ab=k} for k >= 1 If p_k=p(E_k) for k >= 1 then correct among the following, is (Eamcet 2008)

Let S he the sample space associated with the random experiment of throwing simuitaneously two unbiased dice with six faced (numbered 1 to 6) and let E_(k) = {(a, b) in S : ab = k} for k le 1 If p_(k) = P(E) for k ge 1,, then correci among the following is

Find the sample space of the random experiment of throwing an unbiased die until a 1 turns up.

The number of outcomes in the sample space of the random experiment of throwing two dice is………

The number of outcomes in the sample space of the random experiment of throwing two dice is....a)6^3

If S_(1),S_(2) are the sample spaces of an experiment at the first two trials, then

Consider the random experiment of throwing two dice together Write the sample space of the experiment

Let x denote the sum of digits in the random experiement of throwing two balacned dice find the probability distribution of the random variable x