A manufacturer employs three inputs: man-hours, machine-hours and cloth material to manufacture two types of dresses. Type A dress fetches the manufacturer a profit of ? (160+XX) per piece, while Type B, that of 7(180+XX) per piece. The manufacturer has enough man-hours to manufacture 50 pieces of Type A and 20 pieces of Type B dresses per day while the machine-hours the manufacturer possesses suffice only for 36 pieces of Type A or for 24 pieces for Type B dresses. Cloth material available per day is limited but sufficient enough for 30 pieces of either type of dresses. Formulae the linear programming model and solve it graphically. XX = last two digits of your roll no.

A manufacturer employs three inputs: man-hours, machine-hours and cloth material to manufacture two types of dresses. Type A dress fetches the manufacturer a profit of ? (160+XX) per piece, while Type B, that of 7(180+XX) per piece. The manufacturer has enough man-hours to manufacture 50 pieces of Type A and 20 pieces of Type B dresses per day while the machine-hours the manufacturer possesses suffice only for 36 pieces of Type A or for 24 pieces for Type B dresses. Cloth material available per day is limited but sufficient enough for 30 pieces of either type of dresses. Formulae the linear programming model and solve it graphically. XX = last two digits of your roll no.

Practical Management Science

6th Edition

ISBN:9781337406659

Author:WINSTON, Wayne L.

Publisher:WINSTON, Wayne L.

Chapter2: Introduction To Spreadsheet Modeling

Section: Chapter Questions

Problem 20P: Julie James is opening a lemonade stand. She believes the fixed cost per week of running the stand...

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Question

use xx=82 draw graph manually

A manufacturer employs three inputs: man-hours, machine-hours and cloth material to
manufacture two types of dresses. Type A dress fetches the manufacturer a profit of
(160+XX) per piece, while Type B, that of 7(180+XX) per piece. The manufacturer has enough
man-hours to manufacture 50 pieces of Type A and 20 pieces of Type B dresses per day while
the machine-hours the manufacturer possesses suffice only for 36 pieces of Type A or for 24
pieces for Type B dresses. Cloth material available per day is limited but sufficient enough for
30 pieces of either type of dresses. Formulae the linear programming model and solve it
graphically. XX = last two digits of your roll no.

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