Question

Duu Jun O01 T0/ 2019 11.39 D Set up a system of equations and then solve using inverse matrics. A manufacturer of portable tools has three sets., Basic, Homeowner, and Pro, which must be painted, assembled, and packaged for shipping. The following table gives the number of hours required for each operation for each set. Basic Homeowner Pro 1.8 Painting Assembly Packaging 1.3 2.6 0.6 1.4 1.6 0.9 0.6 1.8 If the manufacturer has 112.3 hours for painting per day, 68.2 hours for assembly per day, and 68.7 hours for packaging per day. How many sets of each type can be produced each day? The manufacturer can produce Basic sets, Homeowner sets and Pro sets per day. License Points possible: 3 Unlimited attempts. Message instructor about this question Post this question to forum

Answer 1

Capau hy uney home hen pno basic & 123 2.6 1.8 Painting 1-3 68.2 16 Assembly 0.6 0.9 Packaging 14 Wn68-7 1.8 0.6 anu , y,7 o neto ot banic, home own ev , pro no Assuming nespuchivt y an lincor programming lonstraint wilt tollow 1.3X + 1.8 y+ 2.67 < 12.3 +1.62 68.2 0-6x t 0.9nt 0.6y 1.82 69.7 form o motrix Tn thu 2 67 1-3 12 3 1.8 /.4 68.2 1.0 0.6 o.6 1.8 O 9 L89 X Y AB whre A= 2 3 2.6 6 68.2 1.4 1- 6 o O.9 O.6 1-8 66 7 0.9x 6) 1AI det A 1-3(14x1-0.6X6)-)8 (o.6X1 +2.6 (0.6X0 6-0.9Xy 0.336

cotoctors C = o 9 0. -6 1- 0.9 1.8 13 2. 1-8 2.6 0.9 0-6 1-8 0-6 FA- EA BA 13 18 1-3 2.6 2-6 0.6 1.6 1.6 1.56 +0.36 -0.9 0.84 -168 O 0.74 -076 CT = 1.56 -) 68 0.70 ad iiA) () 0.36 -0.52 63.0 0.74 -0 9 Hinu A -0.761 69 T 56 6 336 O 52 0.3 -0.9 0.74 68-0. 76 12 3 56 0.36 Hinu X 6&.2 -O-52 O O 336 O.74 63.7 0.9 2 S y.704 O.736 7.0 56 21 2K-25, =19, 2-21