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Cost Accounting – II




                    Notes              Solution:
                                       Sales to earn a profit of ` 1,00,000:
                                                             Fixedcost+Desiredprofit
                                                           =
                                                                 Contribution
                                                                    
                                                             1,50,000 1,00,000
                                                           =                  4,00,000
                                                                 2,00,000
                                                             2,50,000
                                                           =          4,00,000
                                                             2,00,000
                                                           = ` 5,00,000
                                   7.  Evaluation of Performance: Marginal  costing helps the management in measuring the
                                       performance efficiencies of a department or a product line or sales division. The department
                                       or the product or sales division which gives the highest P/V ratio will be the most profitable
                                       or that is having the highest performance efficiency.

                                       Problem 15:
                                       Given fixed cost ` 8,000, profit earned ` 2,000, and Break-even sales ` 30,000, find the actual
                                       sales.

                                       Solution:
                                       Let the actual sales be X.

                                                              Fixedcost
                                            Break-even Sales =         ×Sales
                                                             Contribution
                                                               8,000X
                                                     30,000 =
                                                             8,000  2,000

                                                             8,000X
                                                     30,000 =
                                                             10,000
                                                     30,000 = 0.8X

                                                             30,000
                                                         X =       = ` 37,500
                                                              0.8
                                       Problem 16:
                                       From the following data, find break-even point.
                                       Selling price                                             ` 10 per unit

                                       Direct material cost                                      ` 3 per unit
                                       Labour cost per unit                                      ` 2 per unit
                                       Fixed cost                                                   ` 10,000
                                       Trade discount                                                   5%

                                       Variable overheads 100% on labour cost.
                                       If sales are (i) 10% and (ii) 15% above the break-even volume, determine the net profits.






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