Recent content by karthik666

  1. K

    Probability of getting a sum of 13

    http://stats.stackexchange.com/questions/3614/how-to-easily-determine-the-results-distribution-for-multiple-dice The Above link also refers that,we can solve the question by using generating functions,nothing is wrong in that Even my course instructor also,teaches that way(Using Generating...
  2. K

    Probability of getting a sum of 13

    What is wrong in his method althrough i checked correctly PS: we can use Generating Functions also to solve this question!
  3. K

    Probability of getting a sum of 13

    http://math.stackexchange.com/questions/540215/probability-of-getting-a-sum-of-13 This Link Clearly Shows you all work, I'm very happy that i Proved That Your Physics Forum Mentor is wrong! @D H Mentor:First You work out the question then post appropriate Comment,PLEASE DON'T MISGUIDE a...
  4. K

    Probability of getting a sum of 13

    Your Approach is wrong,and This eventually leads to Obvious Wrong Answer! The Answer is:25/162.
  5. K

    Probability of getting a sum of 13

    may be u r saying Lie,probaility(saying a Lie)= 0.5.. ok,what is the answer that you got?
  6. K

    Probability of getting a sum of 13

    it will take more than half-an hour,but in Exam it won't entertain such silly tasks!
  7. K

    Probability of getting a sum of 13

    your approach is correct upto 3 dice,but u cannot do for 4 dice
  8. K

    Probability of getting a sum of 13

    yes,it's easy,but here we have to find when four dices rolled together..
  9. K

    Probability of getting a sum of 13

    Obtain the probability of getting a sum of 13, when four fair dice are rolled together once. if we do by just calculating all possible values of sum,then it will take more time. so,we can do above problem as Multinomial Coefficents of sum i.e.,x1+x2+x3+x4 = 13 where,1<= xi <= 6,for all 1<= i <=...
  10. K

    What is the moment generating function from a density of a continuous

    Hi everyone, So I am taking a statistics course and finding this concept kinda challenging. wondering if someone can help me with the following problem! Let X be a random variable with probability density function $$f(x)=\begin{cases}xe^{-x} \quad \text{if } x>0\\0 \quad \text{ }...
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