Answer
$E(Intended~and~Less~Than~3~Months)=573.54$
$E(Intended~and~3~to~5~Months)=36.80$
$E(Intended~and~More~Than~5~Months~(or~never))=41.66$
$E(Unintended~and~Less~Than~3~Months)=73.01$
$E(Unintended~and~3~to~5~Months)=4.68$
$E(Unintended~and~More~Than~5~Months~(or~never))=5.30$
$E(Mistimed~and~Less~Than~3~Months)=179.45$
$E(Mistimed~and~3~to~5~Months)=11.51$
$E(Mistimed~and~More~Than~5~Months~(or~never))=13.04$
Work Step by Step
$E(Intended~and~Less~Than~3~Months)=\frac{(row_1~total)(collumn_1~total)}{table~total}=\frac{(593+26+33)(593+64+169)}{939}=573.54$
$E(Intended~and~3~to~5~Months)=\frac{(row_1~total)(collumn_2~total)}{table~total}=\frac{(593+26+33)(26+8+19)}{939}=36.80$
$E(Intended~and~More~Than~5~Months~(or~never))=\frac{(row_1~total)(collumn_3~total)}{table~total}=\frac{(593+26+33)(33+11+16)}{939}=41.66$
$E(Unintended~and~Less~Than~3~Months)=\frac{(row_2~total)(collumn_1~total)}{table~total}=\frac{(64+8+11)(593+64+169)}{939}=73.01$
$E(Unintended~and~3~to~5~Months)=\frac{(row_2~total)(collumn_2~total)}{table~total}=\frac{(64+8+11)(26+8+19)}{939}=4.68$
$E(Unintended~and~More~Than~5~Months~(or~never))=\frac{(row_2~total)(collumn_3~total)}{table~total}=\frac{(64+8+11)(33+11+16)}{939}=5.30$
$E(Mistimed~and~Less~Than~3~Months)=\frac{(row_3~total)(collumn_1~total)}{table~total}=\frac{(169+19+16)(593+64+169)}{939}=179.45$
$E(Mistimed~and~3~to~5~Months)=\frac{(row_3~total)(collumn_2~total)}{table~total}=\frac{(169+19+16)(26+8+19)}{939}=11.51$
$E(Mistimed~and~More~Than~5~Months~(or~never))=\frac{(row_3~total)(collumn_3~total)}{table~total}=\frac{(169+19+16)(33+11+16)}{939}=13.04$