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  1. - use your tables to find the appropriate ‘z value’ - write out the above expressions for the confidence intervals with all your values substituted in - calculate the two values for your confidence intervals and state clearly (3 sf)

  2. Find P(X = 2) and complete the table below. (b) Find the value of a and the value of b. (d) E(3X – 2). (f) Calculate Var(3X – 2). 4. When Rohit plays a game, the number of points he receives is given by the discrete random variable X with the following probability distribution. Find E(X).

  3. We can find the complete probability distribution for X. It is given by. P\ns_ {N,X}= {N\choose N\ns_\ssr {R}}\,p^ {N\ns_\ssr {R}}\,q^ {N\ns_\ssr {L}}\ , where N\ns_\ssr {R/L} are the numbers of steps taken to the right/left, with N=N\ns_\ssr {R}+N\ns_\ssr {L}, and X=N\ns_\ssr {R}-N\ns_\ssr {L}.

  4. Know when to use Pearson’s product moment correlation coefficient. How to use summary statistics such as ∑ x , ∑ x 2 , ∑ y , ∑ y. 2 , ∑ x y to calculate Sxx, Syy, Sxy. Know how to recognise when a 1 or 2-tail test is required. What is meant by a residue and the “least squares” regression line.

  5. P( = ) probability distribution fully describes the probability of any outcome in the sample space. The probability distribution of a discrete random variable can be describe using probability mass function, a table or a diagram. Binomial distribution.

  6. 8 Αυγ 2024 · Definition: standard normal random variable. A standard normal random variable is a normally distributed random variable with mean μ = 0 μ = 0 and standard deviation σ = 1 σ = 1. It will always be denoted by the letter Z Z. The density function for a standard normal random variable is shown in Figure 6.1.2.1 6.1.2. 1.

  7. 8 Αυγ 2024 · Then X is a binomial random variable with parameters n = 5 and p=1/3=0.\bar {3} Note that the probability in question is not P (1), but rather P (X\leq 1). Using the cumulative distribution table, P (X≤1)=0.4609\nonumber. The answer is the smallest number x such that the table entry P (X\leq x) is at least 0.9500.

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