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Econometrics Questions
Econometrics Questions
URGENTTT TOMORROW EXAMMM PLZZZ
Show that šš and š¢šs are correlated and that the OLS estimator of š½1 is inconsistent. How would you estimate š½0,š½1 and š¾0?
Statistics(Econ)
Stats URGENT
Very difficult Econometrics question
Econometrics question
calculate Ordinary Least Squares
Let X be a normal random variable with mean µ, variance^2 , pdf and mdf
A random variable X is lognormal if ln X, the natural logarithm of X, is normally distributed. Find the mean and variance of a lognormal random variable with ln X ā¼ N(µ, Ļ2 ). [Hint: consider using the mgf of the normal distribution.]
Prove that any two independent random variables are uncorrelated.
Suppose you want to estimate following demand for money for US economy using data from 1960 to 2005 r u d M Y e e 2 3 0 ļ¢ ļ¢ ļ½ļ¢ i. How will you estimate above model? ii. What are economic meanings of ļ¢ 2 and ļ¢ 3 ?
The Bernoulli random variable takes values 0 and 1, and has probability function f(x) = (p^x) [(1 ā p)^(1āx)]
Let X be a Poisson random variable with mean Ī»
Let X equal the larger outcome when a pair of 6-sided dice are rolled.
Help with Pascalās triangle and binomial coefficients
Let X be a discrete random variable with probability function f(x). Prove that E[a + b g(X) + c h(X)] = a + bE[g(X)] + cE[h(X))], where g and h are functions, and a, b and c are constants.
Let a random variable X have the p.f. f(x) = c(|x| + 1)2 for x = 0, ±1. Find the constant c so that f(x) is a valid probability function. Then, find E(X), E(X2 ) and var(X).
Let X be binomial with parameters n and p. Evaluate E{X(X ā 1)} from first principles (i.e. the definition of expectation), and hence, derive var(X). You may assume linearity of expectation, and that E(X) = np.
Econometric
Consider the following joint density function of the random variables X and Y:
Complete the entries in the table...
Show unbiasedness of (β_0 ) Ģ . State any assumptions needed to prove unbiasedness and define all the variables involved in your proof.
Consider a linear model to explain monthly beer consumption
Please solve question 2
Econ
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