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Unit 9: Variance Analysis




              Sales Price Variance = Actual Quantity (Actual Price – Standard Price)            Notes

                        SPV(A) = (` 18 – ` 15) 880     = ` 2,640 (Favourable)
                        SPV(B) = (` 20 – ` 20)880      = 0
                        SPV(C) = (` 38 – ` 40) 2640    = ` 5280 (Adverse)
                        Total SPV                      = ` 2,640 (Adverse)


            Sales Volume Variance= Standard Price (Actual Quantity – Standard Quantity)
                      SVoV(A) = ` 15 (880 – 1200)      = ` 4800 (Adverse)
                       SVoV(B) = ` 20(880 – 800)       = ` 1,600 (Favourable)
                       SVoV(C) = ` 40(2640 – 2000)     = ` 25,600 (Favourable)
                      Total Sales Volume Variance      = ` 22,400(Favourable)

              Sales Mix Variance = Standard Price (Actual Quantity – Revised Standard Quantity)

              Revised Standard Quantity computation
                                   Standard Quantity
                          RSQ =                     ×  Total Actual Quantity
                                Total Standard Quantity


               The first step is to find out the total standard quantities and actual quantities.
                  Total Actual Quantities = 880 + 880 + 2640 = 4400 units
                Total Standard Quantities = 1200 + 800 + 2000 = 4000 units
                                       1200
                              RSQ(A) =     ×  4400  = 1320 units
                                       4000
                                       800
                              RSQ (B) =    ×  4400  = 880 units
                                       4000
                                       2000
                              RSQ (C) =    ×  4400  = 220 units
                                       4000
                             SVoV(A) = ` 15 (880 – 1200)   = ` 4800 (Adverse)

                            S M V (A) = ` 15(880 – 1320)   = 6600(Adverse)
                             S M V(B) = ` 20(880 – 880)   = 0
                             S M V(C) = ` 40(2640 – 2200)   = 17,600 (Favourable)
                                                         11,000 (Favourable)

               Sales Sub-usage Variance
                                     = Standard Price (Revised Standard Quantity – Standard
                                      Quantity)
                              SSV(A) = ` 15(1320 – 1200)   = ` 1,800 (Favourable)
                               SSV(B) = ` 20(880 – 800)   = ` 1600 (Favourable)

                               SSV(C) = ` 40(2200 – 2000)   = ` 8,000 (Favourable)
                               Total SSV                ` 11,400 (Favourable)






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