计量经济学庞皓第三版课后答案~

《计量经济学庞皓第三版课后答案~》由会员上传分享，免费在线阅读，更多相关内容在教育资源-天天文库。

1、-第二章简单线性回归模型2.1（1）①首先分析人均寿命与人均GDP的数量关系，用Eviews分析：DependentVariable:YMethod:LeastSquaresDate:12/27/14Time:21:00Sample:122Includedobservations:22VariableCoefficientStd.Errort-StatisticProb.  C56.647941.96082028.889920.0000X10.1283600.0272424.7118340.0001R-squared

2、0.526082    Meandependentvar62.50000AdjustedR-squared0.502386    S.D.dependentvar10.08889S.E.ofregression7.116881    Akaikeinfocriterion6.849324Sumsquaredresid1013.000    Schwarzcriterion6.948510Loglikelihood-73.34257    Hannan-Quinncriter.6.872689F-statistic22

3、.20138    Durbin-Watsonstat0.629074Prob(F-statistic)0.000134有上可知，关系式为y=56.64794+0.128360x1②关于人均寿命与成人识字率的关系，用Eviews分析如下：DependentVariable:YMethod:LeastSquaresDate:11/26/14Time:21:10Sample:122Includedobservations:22VariableCoefficientStd.Errort-StatisticProb.  C3

4、8.794243.53207910.983400.0000X20.3319710.0466567.1153080.0000R-squared0.716825    Meandependentvar62.50000AdjustedR-squared0.702666    S.D.dependentvar10.08889S.E.ofregression5.501306    Akaikeinfocriterion6.334356Sumsquaredresid605.2873    Schwarzcriterion6.43

5、3542Loglikelihood-67.67792    Hannan-Quinncriter.6.357721F-statistic50.62761    Durbin-Watsonstat1.846406Prob(F-statistic)0.000001由上可知，关系式为y=38.79424+0.331971x2③关于人均寿命与一岁儿童疫苗接种率的关系，用Eviews分析如下：-DependentVariable:YMethod:LeastSquaresDate:11/26/14Time:21:14Sample

6、:122Includedobservations:22VariableCoefficientStd.Errort-StatisticProb.  C31.799566.5364344.8649710.0001X30.3872760.0802604.8252850.0001R-squared0.537929    Meandependentvar62.50000AdjustedR-squared0.514825    S.D.dependentvar10.08889S.E.ofregression7.027364   

7、 Akaikeinfocriterion6.824009Sumsquaredresid987.6770    Schwarzcriterion6.923194Loglikelihood-73.06409    Hannan-Quinncriter.6.847374F-statistic23.28338    Durbin-Watsonstat0.952555Prob(F-statistic)0.000103由上可知，关系式为y=31.79956+0.387276x3（2）①关于人均寿命与人均GDP模型，由上可知，可决

8、系数为0.526082，说明所建模型整体上对样本数据拟合较好。对于回归系数的t检验：t（β1）=4.711834>t0.025(20)=2.086，对斜率系数的显著性检验表明，人均GDP对人均寿命有显著影响。②关于人均寿命与成人识字率模型，由上可知，可决系数为0.716825，说明所建模型整体上对样本数据拟合较好。对于回归系数的t检验：t（β2