Formulas Flashcards
(66 cards)
Efficiency %
(Actual Output/Effective Capacity) *100
Utilization %
(Actual Output/Design Capacity)*100
Capacity Cushion
Capacity - Expected Demand
Total Costs (TC)
FC + VC
Variable Costs
Q * V (Variable Cost/Unit)
Total Revenue
R*Q
Profit
TR-TC = RQ - (FCQ*V)= Q(R-V)-FC
Contribution Margin
R-V
Required Volume for Profit
FC/(R-V)
Payback Time
Initial Costs/Annual Savings
EMV/Expected ProfitA
P(low)Demand(low) + P(high)Demand(high)
Expected Value of Perfect Information
Exp. Payoff (Certainty) - Exp. Payoff (Risk)
Expected Payoff (Certainty)
Highest Low * P(Low) + Higher of High * P (High)
Expected Payoff (Risk)
Max. Expected Profit alternative
Center of Gravity (X)
Sum of (X * Volume/Demand) / Sum of (Volume/Demand)
Sum of (Sum of (Y * Volume/Demand) / Sum of (Volume/Demand)
Manhattan Distance
(X1-X2) + (Y1-Y2)
-> absolute values!!
Distance
Sum (Volume*Absolute Value of X-Center of Gravity of X)
Costs
Sum (Distance *Costs)
Optimal Location
(X1) = Weight * absolute (X1-X1) + Weight * (X2-X1)
-> calculate for all X and Y
-> choose coordinates with the LOWEST VALUES as the best solution
Mean Control Limits with Known Standard Deviation
LCL/UCL = x +/- z * standard deviation
Mean Control Limits with Unknown Standard Deviation
LCL/UCL = x +/- A2 * R
Range Control Limit (LCL and UCL)
LCL= D3 *R
UCL = D4 * R
Standard Deviation
(A2 * R * SQRTobservations/n) / 3
Process needs to be above what to be capable?
1.33
-> unless otherwise specified