$\backslash$table$[[$Activity Cost Pool,Activity Rate$],[$Supporting direct labor,$$6$ per direct labor$-$hour$],[$Machine processing,$$3$ per machine$-$hour$],[$Machine setups,$$40$ per setup$],[$Production orders,$$160$ per order$],[$Shipments$,$$$110$ per shipment$],[$Product sustaining,$$825$ per product$]]$

Activity data have been supplied for the following two products:

$\backslash$table$[[,$Total Expected Activity$],[,$E$425,$M$67],[$Number of units produced per year,$209,2,000],[$Direct labor$-$hours,$1,125,40],[$Machine$-$hours,$2,400,30],[$Machine setups,$7,2],[$Production orders,$7,2],[$Shipments$,14,2],[$Product sustaining,$2,2]]$

Requlred:

How much total overhead cost would be assigned to K$425$ and M$67$ using the activity$-$based costing system?

$\backslash$table$[[$Activity Cost Pool,$K425,,$M$67],[$Supporting direct labor,$(,,-],[$Machine processing,$\text{'},,(],[$Machine setups,",,?$],[$Production orders,$(,,],[$Shipments$,$r$,,7],[$Product sustaining,$7,,],[$Total overhead cost,$$,0,$$