Linear regression Number of obs 131 %3D F(11, 119) 143.13 Prob > F 0.0000 %3D R-squared 0.8941 %3D Root MSE .36402 Robust Intpes_pc Coef. Std. Err. P>|t| [95% Conf. Interval] Inypcpenn -.9599562 .4732335 -2.03 0.045 -1.897006 -.0229066 Inypcpenn2 .0954567 .0256192 3.73 0.000 .0447282 .1461852 In_gasprice -.2392021 .0566569 -4.22 0.000 -.3513885 -.1270157 temp_coldest -.01857 .005238 -3.55 0.001 -.0289417 -.0081983 temp_warmest .0166677 .016009 1.04 0.300 -.0150318 .0483671 In_annualprecip .006395 .0539954 0.12 0.906 -.1005213 .1133114 ffrents .0028204 .0028546 0.99 0.325 -.0028319 .0084728 Inpop -.0469675 .038338 -1.23 0.223 -.1228807 .0289456 Inland .0546541 .0328958 1.66 0.099 -.0104828 .119791 _Iincomegro_2 .1032733 .2283648 0.45 0.652 -.3489118 .5554584 _Iincomegro_3 -.0828519 .1007342 -0.82 0.412 -.2823156 .1166118 cons 8.303336 2.40965 3.45 0.001 3.531989 13.07468
Linear regression Number of obs 131 %3D F(11, 119) 143.13 Prob > F 0.0000 %3D R-squared 0.8941 %3D Root MSE .36402 Robust Intpes_pc Coef. Std. Err. P>|t| [95% Conf. Interval] Inypcpenn -.9599562 .4732335 -2.03 0.045 -1.897006 -.0229066 Inypcpenn2 .0954567 .0256192 3.73 0.000 .0447282 .1461852 In_gasprice -.2392021 .0566569 -4.22 0.000 -.3513885 -.1270157 temp_coldest -.01857 .005238 -3.55 0.001 -.0289417 -.0081983 temp_warmest .0166677 .016009 1.04 0.300 -.0150318 .0483671 In_annualprecip .006395 .0539954 0.12 0.906 -.1005213 .1133114 ffrents .0028204 .0028546 0.99 0.325 -.0028319 .0084728 Inpop -.0469675 .038338 -1.23 0.223 -.1228807 .0289456 Inland .0546541 .0328958 1.66 0.099 -.0104828 .119791 _Iincomegro_2 .1032733 .2283648 0.45 0.652 -.3489118 .5554584 _Iincomegro_3 -.0828519 .1007342 -0.82 0.412 -.2823156 .1166118 cons 8.303336 2.40965 3.45 0.001 3.531989 13.07468
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
Given that,
Log(total primary energy consumption per capita)= 8.303336 + -.95999562*log(GDP per capita USD) + .0954567*square of log(GDP per capita USD) + -0.2392021*log(pump price for gasoline USD litre) + -.01857(average temperature for the coldest month in a year (in C)) + .0546541*log(land area in km2).
Questions
1)Describe if MLR 4 is likely to hold or not?
2) Describe if MLR 5 is likely to hold or not?
3)Interpret the coefficient on gas price and carry out a t test to determine the significance of the coefficient
4)When is it better to use non linear models than linear models and what types of relationships are best modelled with this ?
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