Em company produces two types of laptop computer bags. the regular version requires $32 in capital and 4 hours of labor and sells for $46. the deluxe version requires $38 in capital and 6 hours of labor and sells for $55. how many of each type of bag should the company produce in order to maximize their revenue if they have $2,100 in capital and 280 labor-hours available?

the company should make regular laptop bags and deluxe bags to maximize revenue.

Step-by-step explanation:

Given that EM company produces two types of laptop computer bags.

Let regular version produced be R and deluxe version be D

Total capital required

=

Total labor hours required

=

Sales revenue =

Solving the two constraints we have

10D 140

D can be atmost 14 and hence R can be 49

Otherwise if D is made 0, R = 65 maximum

If R is made 0, D maximum is 46

Thus corner points are (65,0) (0.,46) or (49,14)

Sales revenue for (65,0) = 2990

(0,46) is 2530

(49,14) is 3024

Maximum when R =14 and D is 49

24

step-by-step explanation:

i assuming that 2 sides are 6 the other 2 sides are 4 cm so 6 times 4 is 24 : )

step-by-step explanation:

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