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11/4/201511 In the name of Allah, The most gracious, The most merciful. الرحيم الله١لرحمن بسم
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11/4/20152 Course Teacher MD. JAHIRUL HAQUE MUNSHI LECTURER & PROCTOR Department of Mathematics, HUB. MD. HABIBUL ISLAM HAMDU BBA Student Department of Marketing, HUB.
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11/4/20153 PRESENTATION TITLE: IMPORTANTS OF BUSINESS MATHEMATICS AND ITS APPLICATION.
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11/4/20154 CONTENTS OF PRESENTATION The Presentation consist of two chapter, as followsThe Presentation consist of two chapter, as follows (i)Chapter – 1: Introduction (ii)Chapter – 2: Business Application.
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11/4/20155
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6 Problem: A manufacturer of compact discs (CDs) has a fixed cost of Tk. 10,000 and variable cost of Tk. 7 per CD made. Selling price is Tk. 12 per CD. (a) Find the revenue, cost, and profit functions.
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11/4/20157 (b) What is the profit if 2800 CDs are made and sold? (c) What is the profit if 1000 CDs are made and sold? (d) At what number of CDs made and sold will the manufacturer break- even? (e) At what sales volume (revenue) will break-even occur?
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11/4/201588 (a) Let the number (quantity) of CDs made and sold by q. selling price is Tk. 12 per CD, so the revenue function is R(q) = 12q. Now since compact discs (CDs) has a fixed cost of Tk. 10,000 and variable cost of Tk. 7 per CD made, so cost function is C(q) = 7q + 10,000. Lastly, the profit function is P (q) = R(q) – C(q) = 12q – (7q + 10,000) = 12q – 7q - 10,000 = 5q -10,000. SOLUTION:
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11/4/20159 (b) If 2800 CDs are made and sold, then the profit is p (2800) = 5(2800) – 10000 = Tk.4000 (c) If 1000 CDs are made and sold, then the profit is p (1000) = 5(1000) – 10000 = - Tk.5000, indicating a loss of Tk. 5000. (d) At break-even, profit = 0. Thus p (q) = 0 SO 2000 CDs. (e) Finally, the break-even Tk. volumes of sales (revenue) is R(2000) = (12)(2000) = 24000Tk.
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11/4/201510 Any Question or Suggestions please?
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11/4/201511 THANKS TO All May Allah Bless Us all THANKS TO All May Allah Bless Us all
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