Use Leontief' $s$ input$-$output table for the six sectors of the economy of the United States for $1958$ to find the production schedule $($tota$1$ outputs$)$ required to fulfill each of the final demands below.

$\backslash$table$[[$Sector$,$Final demand A$,$Final demand B$,$Final demand C$,$Fina$1$ demand D$],[$FN$,100,000,300,000,30,000,10,000],[$FM$,100,000,200,000,20,000,60,000],[$BM$,100,000,400,000,50,000,50,000],[$BN$,100,000,100,000,10,000,80,000],[$E$,100,000,100,000,10,000,20,000],[$S$,100,000,900,000,90,000,10,000]]$

Print each of the demand values and the calculated output values for each of the six economic sectors as in the example.