Consider the following linear program, which maximizes profit for two products--regular (R) and super (S):

MAX Z = 50R + 75S

s.t.

1.2 R + 1.6 S 600 assembly (hours)

0.8 R + 0.5 S 300 paint (hours)

.16 R + 0.4 S 100 inspection (hours)

Sensitivity Report:

Cell	Name	Final Value	Reduced Cost	Objective Coefficient	Allowable Increase	Allowable Decrease
$B$7	Regular =	300.21	0.00	50	70	20
$C$7	Super =	150.32	0.00	75	50	43.75

Cell	Name	Final Value	Shadow Price	Constraint R.H. Side	Allowable Increase	Allowable Decrease
$E$3	Assembly (hr/unit)	563.33	33.33	600	1E+30	36.67
$E$4	Paint (hr/unit)	300.00	0.00	300	39.29	175
$E$5	Inspect (hr/unit)	100.00	145.83	100	12.94	40

The optimal number of regular products to produce is _______________ , and the optimal number of super products to produce is ___________ , for total profits of _______________ .

(Please round the result to two decimals)