计量经济分析(第六版)答案 Midterm01.docx
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1、NAMEEconometrics I, Fall, 2001, Professor W. Greene Midterm Examination.1. Consider random sampling from the normal distribution with mean 日 and variance a2. Xi N|i,o2, i =For a random variable X which is normally distributed, the variable Y = ex has a lognormal distribution with meanEy = +t|Mean of
2、X|+Constant-6.7875247695.0447230-1.345.1806KIDS-1.126731368.45458453-2.479.0143.66000000AGE.3119934568.233749811.335.184142.786667AGESQ-.003957994169.0027314125-1.449.14951901.0267EDUC.4349928716.0836213975.202.000012.640000This is theestimated covariance matrixfor the coefficientestimates.123451125
3、.4492.3275-1.1410.0131-.130221.3275.2066-.0259.0004-.004331-1.1410-.0259.0546-.0006.002241.0131.0004-.0006.00000460614 -.0000253330351-.1302-.0043.0022-.00002533303.0070All families+I Ordinary least squares regression Weighting variable = none |I Dep. var. = WAGE Mean= 3.792050000, SD=2.342414629|I
4、Model size: Observations =150, Parameters =4, Deg.Fr.=146 |I Residuals: Sum of squares= 702.8039766, Std.Dev.=2.19402 |I Fit:R-squared= .140353, Adjusted R-squared =.12269 |I Model test: F3,146 =7.95, Prob value =.00006 |+I Variable|Coefficient|Standard Error|t-ratio|P|T|t|Mean ofX|+4-+Constant-5.00
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