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Suppose You Are Interested in Explaining the Effect That Family

question 7

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Suppose you are interested in explaining the effect that family income (thousands)has on child birth weight and you are concerned that the true marginal effects differ for at different points in the birth weight distribution.In a sample of 22,365 live births,you estimate following 10th  Percentile:BurthW^etghti=5.583+0.086 Income i+0.084 Education i(1.473)(0.032)((0.029)25th  Percentile:BurthW^etghti=6.012+0.073 Income i+0.076 Education i(2.533)(0.027)(0.038)50th  Percentile:BurthW^etghti=6.309+0.069 Income i+0.091 Education i(1.925)(0.022)(0.042)75th  Percentile:BurthW^etghti=6.733+0.057 income i+0.074 Education i(2.437)(0.026)(0.029)90th  Percentile:BurthW^etghti=7.024+0.033 Income i+0.065 Education i(1.847)(0.013)(0.031)\begin{array}{llll}10^{\text {th }} \text { Percentile:} & Burt \widehat {h W }etght _ { i } =&5.583+0.086 \text { Income }_{i}&+0.084 \text { Education }_{i} \\&& (1.473)(0.032)&( (0.029)\\25^{\text {th }}\text { Percentile:} & Burt \widehat {h W }etght _ { i } =& 6.012+0.073 \text { Income }_{i}&+0.076 \text { Education }_{i}\\&& (2.533) (0.027)& (0.038) \\50^{\text {th }} \text { Percentile:} & Burt \widehat {h W }etght _ { i } =& 6.309+0.069 \text { Income }_{i}&+0.091 \text { Education }_{i}\\&& (1.925)(0.022)&(0.042) \\75^{\text {th }} \text { Percentile:} & Burt \widehat {h W }etght _ { i } =& 6.733+0.057 \text { income }_{i}&+0.074 \text { Education }_{i}\\&& (2.437)(0.026)& (0.029) \\90^{\text {th }} \text { Percentile:} & Burt \widehat {h W }etght _ { i } =& 7.024+0.033 \text { Income }_{i}&+0.065 \text { Education }_{i}\\&& (1.847)(0.013) & (0.031) \\\end{array}

a)What is quantile regression? Which variable is the quantile of?
b)In what circumstances would quantile regression be preferable to OLS?
c)Discuss the results presented above.


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