A company manufactures two kinds of ice-cream. The vanilla ice-cream sells for $2.50 each while the chocolate flavour ice-cream sells for $4.50 cents each. It costs the company 1 labour hour to make the vanilla flavour ice-cream and 2 labour hours to make the chocolate flavour ice-cream. The company has a total of 300 labour hours available. It costs the company 3 machine hours for the vanilla ice-cream and 2 machine hours for the chocolate ice-cream. The company has a total of 480 machine hours available. How much of each type of ice-cream should the company produce to maximise revenue? What is the maximum revenue? [Hint: let vanilla ice-cream = x]
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Expert's answer
2020-05-05T18:44:48-0400
Maximize revenue:
Subject to:
x+2y <= 300
3x + 2y <=480
x >= 0
y >= 0
He should buy 90 vanilla icecream and 105 chocolate icecream to maximise the revenue and the maximum revenue genrated by this will be 90*2.5+105*4.5=225+472.5=697.5
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