binomial

Related BrainMass Solutions

• Negative Binomial Probability Distribution

  174443 The relationship between the negative binomial distribution and the binomial distribution is derived.

• Binomial random probability

  459576 Binomial random probability Consider the following two binomial experiments (a) In a binomial experiment consisting of six trials, how many outcomes have exactly one success and what are these outcomes?

• Binomial Probabilities and Binomial Random Variables

  547944 Binomial Probabilities and Binomial Random Variables 1. Suppose we want to determine the (binomial) probability (p) of getting 8 heads in 10 flips of a 2-sided coin.

• Binomial[2n, n] = Sum from k=0 to n of Binomial[n,k]^2

  of choices of N objects from S, which is Binomial[2N,N]: Binomial[2N,N] = Sum from k = 0 to N of Binomial[N,k]^2 We give combinatorial proof of the identity Binomial[2n, n] = Sum from k=0 to n of Binomial[n,k]^2

• Determining if the normal approximation to the binomial distribution should be used.

  The Normal Approximation to the Binomial:
  Computing binomial probabilities using the binomial PDF can be difficult for a large n.

• Proof of the number of nodes in a binomial tree

  162840 Proof of the number of nodes in a binomial tree A binomial tree of height O, Bo is a one node tree. A binomial tree of height k, Bk is formed by attaching a binomial tree, Bk-1 to the root of another binomial tree another binomial tree Bk-1.

• Binomial Random Variable

  119767 Binomial Random Variable Functions 1. For a binomial random variable with n=8, pie =0.2, P(3)= 2. For a binomial random variable with n=6, and pie = 0.7, P(5)= 3.

• Concept Checks for Binomial Coefficients

  451884 Concept Checks for Binomial Coefficients 1. Determine the binomial coefficient for the fifth term in the expansion of (x+y)^9 Write the binomial expansion for each expression: 1.

• Binomial distribution explained in this solution

  binomial random variable with n =3 nad p = 1/4 n = 10 and p = 0.01.

• Normal Approximation and Binomial Probability

  Using (i) the binomial distribution and (ii) the normal approximation to the binomial, find that probability that 10 or more of the 30 individuals entering the store in the given hour will decide to make a purchase.