Question: table [ [ Point# , ( 1 ) , ( 2 ) , ( 3 ) , ( 4 ) , ( 5 )

\table[[Point#,(1),(2),(3),(4),(5)],[Units sold - Q [pcs],50,100,150,200,250],[Total Revenue - TR [$],1000,2000,3000,4000,5000],[Total Variable Cost - VC [$],500,1000,1500,2000,2500],[Total Fixed Cost - FC [$],2000,2000,2000,2000,2000],[Total Cost - TC [$],2500,3000,3500,4000,4500],[Profit/(Loss)[$],(1500),(1000),(500),0,500]]
Tasks:
1,25p
A) Draw two sets of points (1) and (5) in a chart that has two axes. Vertical one represents $ (Dollar Cost/Revenues) and horizontal one represents Units sold (in pcs). Highlight the Break-even point (BEP) based on above table in a chart. Explain by your words what the BEP means for a business from Profit and Loss perspective.
1,25p
B) Mark the lines in a chart representing the Total Revenues (TR), Total Variable Cost (VC), Total Fixed Cost (FC) and Total Cost (TC). Highlight the BEP "position" of BEP in a chart.
1p
C) Highlight the area of Profit and Loss in the drawn chart.
1,5p
D) How the BEP change if the Total fixed cost is reduced by $500? Total Revenue and Total Variable Cost stay the same. Which lines will move on BEP chart?N
 \table[[Point#,(1),(2),(3),(4),(5)],[Units sold - Q [pcs],50,100,150,200,250],[Total Revenue - TR [$],1000,2000,3000,4000,5000],[Total Variable Cost

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