According to the Center for Disease Control and Prevention, life expectancy at age $65$ in America is about $18\mathrm{.}7$ years. Medical researchers have argued that while excessive drinking is detrimental to health, drinking a little alcohol every day, especially wine, may be associated with the increase in life expectancy. Others have also linked longevity with income and gender. The data relating to the length of life after $65($Life$)$ were collected. Data were collected related to the length of life after $65($Life$)$ including the average income $($in $$1,000$s$)($Income$),$ the average number of alcoholic drinks consumed per day $($Drinks$),$ and a dummy variable Woman which is $1$ when the individual is a woman and $0$ otherwise. The following model was created: Life $=\backslash$beta $0+\backslash$beta $1$Income $+\backslash$beta $2$Drinks $+\backslash$beta $3$Woman $+\backslash$epsi $.$ Output corresponding to this model is shown below.

Coefficients Standard Error t$-$stat p$-$value

Intercept $17\mathrm{.}962\mathrm{.}078\mathrm{.}680\mathrm{.}00$

Income $0\mathrm{.}040\mathrm{.}040\mathrm{.}940\mathrm{.}35$

Drinks $0\mathrm{.}750\mathrm{.}302\mathrm{.}500\mathrm{.}01$

Woman $3\mathrm{.}100\mathrm{.}585\mathrm{.}340\mathrm{.}00$

Which of the following is the difference in life expectancy for $65-$year$-$old women consuming two drinks per day and men consuming one drink per day, and having the same income?