Important information about Probability of binomial distribution

Related BrainMass Solutions

• Probability in Situations Given

  Construct a binomial distribution. 11. Graph the binomial distribution using a histogram. 12. Describe the shape of the histogram. 13. Find the mean of the binomial distribution. 14. Find the variance of the binomial distribution. 15.

• Statistics MCQs for Practice

  What is the probability that at least 5 wore seatbelts? a. Binomial b. Continuous distribution c. Cannot tell from the information given. d. None of the above 7.

• Probabily and Statistics : Discrete Random Variable, Probability Mass Function and Cumulative Distribution Function

  (i) Find the cumulative distribution function (cdf) of X. (ii) Use (a) to find E(X). IMPORTANT: Could you please add at the end of the question a list of formulae under relevant headings of other distributions I ask for.

• Probability based on binomial distribution.

  To find the probability that exactly 25 of the computers will require-repair, one would use what type of probability distribution? The information Commons in the main library has 150 personal computers.

• Probability of Cards in a Deck

  The probability to choose 6 face cards out of 8 chosen cards (with replacement and apply binomial distribution) is (b) What is the probability of choosing all 8 faces thru binomial distribution does not hold (without replacement)?

• Explain the difference between a discrete and a continuous random variable.

  8) Consider a binomial distribution with 15 identical trials, and a probability of success of 0.5 a. Find the probability that x = 2 using the binomial tables b.

• the differences between the binomial and normal distribution

  source: http://en.wikipedia.org/wiki/Binomial_distribution Normal Distribution: The normal distribution, also called Gaussian distribution, is an extremely important probability distribution in many fields.

• Probability based on binomial distribution.

  What type of probability distribution is presented? Here Binomial probability can be applied to calculate the probability. The binomial random variable considered have the parameters n =12 and p =0.15.

• Statistics: Probability and Binomial Distribution

  Let X be number of high volume travelers, from given information, X has a binomial distribution with n=5 and p=0.85 Using the formula of binomial distribution, P(none are high-volume travelers) = P(X=0) = C(5,0) * (0.85)^0 * (0.15)^5 = 0.0000759375