Probability and Statistics

  • Probability and Statistics
    By Mel Friedman

    Mel Friedman. Example: A penny and a nickel are tossed once. What is the probability that the penny lands on tails and the nickel ... (H, H, T) mean that the penny lands on heads, the nickel lands on heads, and the dime lands on tails.

  • Probability and Statistics
    By Morris H. DeGroot, Mark J.. Schervish

    The revision of this well-respected text presents a balanced approach of the classical and Bayesian methods and now includes a chapter on simulation (including Markov chain Monte Carlo and the Bootstrap), coverage of residual analysis in ...

  • Probability and Statistics
    By Morris H. DeGroot, Mark J. Schervish

    The revision of this well-respected text presents a balanced approach of the classical and Bayesian methods and now includes a chapter on simulation (including Markov chain Monte Carlo and the Bootstrap), coverage of residual analysis in ...

  • Probability and Statistics: A Course for Physicists and Engineers
    By Arak M. Mathai, Hans J. Haubold

    (1) Let X be binomially distributed with parameters (n,p), 0 < p < 1. Then we know that E[x(x-1)] = n(n-1)p° = Eul-El. H. 2. n(n − 1) - Hence u = # here is an unbiased estimator for p”. (2) Let x be a Poisson random variable with&nbsp;...

  • Probability and Statistics: The Science of Uncertainty
    By Michael J. Evans, Jeffrey S. Rosenthal

    Theorem 3.4.9 Let X be any random variable with its first k moments finite. Then cX (0) = 1, o;( (0) = iE(X), egg (0) = i2E(X2) = —E(X2), etc. In general, cgc)(0) = ikE(Xk), where i = s/ —1, and where cg?) is the kth derivative of cX.

  • Probability and Statistics: The Science of Uncertainty
    By Michael J. Evans, Jeffrey S. Rosenthal

    X2 OŹx n2 102 ° 1x ( a ) Prove that fx ( x ) = pfix ( 2 ) + ( 1 – p ) fax ( 2 ) . ( b ) Establish that px = puix + ( 1 – p ) Max where fix is the mean of X on IIį . ( c ) Establish that ož = poix + ( 1 - p ) oźx + p ( 1 – p ) ( 41x&nbsp;...

  • Probability and Statistics
    By Morris H. DeGroot, Mark J. Schervish

    This fourth edition has contemporary statistical methods integrated into the text. Other new features include a chapter on simulation, a section on Gibbs sampling, what you should know boxes and remarks to highlight difficult concepts.

  • Probability and Statistics
    By Margaret Thomas, School Specialty Publishing

    Easy-to-follow instructions, fun-to-solve puzzles and riddles, and many self-checking activities make these books a hit in any middle school math class.

  • Probability and Statistics: The Science of Uncertainty
    By John Tabak

    Presents a survey of the history and evolution of the branch of mathematics that focuses on probability and statistics, including useful applications and notable mathematicians in this area.

  • Probability and Statistics
    By Dr T.K.V. Iyengar & Dr B. Krishna Gandhi & S. Ranganadham & Dr M.V.S.S.N. Prasad

    This book comprises previous question papers problems at appropriate places and also previous GATE questions at the end of each chapter for the benefit of the students

  • Probability and Statistics: A Course for Physicists and Engineers
    By Arak M. Mathai, Hans J. Haubold

    This book offers an introduction to concepts of probability theory, probability distributions relevant in the applied sciences, as well as basics of sampling distributions, estimation and hypothesis testing.

  • Probability and Statistics: A Didactic Introduction
    By José I. Barragués, Adolfo Morais, Jenaro Guisasola

    With contributions by leaders in the field, this book provides a comprehensive introduction to the foundations of probability and statistics.

  • Probability and Statistics
    By Morris H. DeGroot, Mark J. Schervish

    The revision of this well-respected text presents a balanced approach of the classical and Bayesian methods and now includes a new chapter on simulation (including Markov chain Monte Carlo and...

  • Probability and Statistics: Volume II
    By Didier Dacunha-Castelle, Marie Duflo

    HALL P. and HEYDE C. C. Martingale limit theory and its applications, Academic Press (1981). HAJEK, J. and SIDAK, Z. Theory of rank tests, Academic Press (1967). HANNAN E. J. Multiple time series, Wiley (1970). HARRIS T. E. The theory&nbsp;...

  • Probability and Statistics: For Engineering and the Computing Sciences
    By J. Susan Milton

    This book includes examples and exercises that are specially chosen for those looking for careers in the engineering and computing sciences. It is intended as a first course in probability and applied statistics for students.

  • Probability and Statistics
    By Thriyambakam Krishnan

    Probability and Statistics

  • Probability and Statistics: with Integrated Software Routines
    By Ronald Deep

    Probability and Statistics is a calculus-based treatment of probability concurrent with and integrated with statistics. * Incorporates more than 1,000 engaging problems with answers* Includes more than 300 solved examples* Uses varied ...

  • Probability And Statistics
    By Dr. Deo Datta Aarya, Dr. Yogendra Kumar Rajoria, Ms. Anuradha Sabharwal

    ... Probability Theory and Its Applications , ( Vol 1 ) , 3rd Ed , ( 1968 ) , Wiley , ISBN 0-471-25708-7 . [ 2 ] [ 3 ] [ 4 ] [ 5 ] [ 6 ] [ 7 ] Hacking , Ian ( 1965 ) . The Logic of Statistical Inference . Cambridge University Press . ISBN&nbsp;...