EOQ Manufacturing Model with No Shortage Calculator

✖Order Cost is the expenses incurred to create and process an order to a supplier.ⓘ Order Cost [C₀]			+10% -10%
✖Demand per Year is the number of goods that consumers are willing and able to purchase at various prices during a given year.ⓘ Demand per Year [D]			+10% -10%
✖Carrying Cost is the total of all expenses related to storing unsold goods, and refers to the total cost of holding inventory.ⓘ Carrying Cost [C_c]			+10% -10%
✖Production Rate refers to the number of goods that can be produced during a given period of time.ⓘ Production Rate [K]			+10% -10%

✖EOQ Manufacturing Model No Shortage is the order quantity a company should purchase to minimize inventory cost assuming demand is constant.ⓘ EOQ Manufacturing Model with No Shortage [EOQ_m]

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Formula

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EOQ Manufacturing Model with No Shortage

Formula

`"EOQ"_{"m"} = sqrt((2*"C"_{"0"}*"D")/("C"_{"c"}*(1-"D"/"K")))`

Example

`"1414.214"=sqrt((2*"200"*"10000")/("4"*(1-"10000"/"20000")))`

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EOQ Manufacturing Model with No Shortage Solution

STEP 0: Pre-Calculation Summary

Formula Used

EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate)))
EOQ_m = sqrt((2*C₀*D)/(C_c*(1-D/K)))
This formula uses 1 Functions, 5 Variables

Functions Used

sqrt - A square root function is a function that takes a non-negative number as an input and returns the square root of the given input number., sqrt(Number)

Variables Used

EOQ Manufacturing Model No Shortage - EOQ Manufacturing Model No Shortage is the order quantity a company should purchase to minimize inventory cost assuming demand is constant.
Order Cost - Order Cost is the expenses incurred to create and process an order to a supplier.
Demand per Year - Demand per Year is the number of goods that consumers are willing and able to purchase at various prices during a given year.
Carrying Cost - Carrying Cost is the total of all expenses related to storing unsold goods, and refers to the total cost of holding inventory.
Production Rate - Production Rate refers to the number of goods that can be produced during a given period of time.

STEP 1: Convert Input(s) to Base Unit

Order Cost: 200 --> No Conversion Required
Demand per Year: 10000 --> No Conversion Required
Carrying Cost: 4 --> No Conversion Required
Production Rate: 20000 --> No Conversion Required

STEP 2: Evaluate Formula

Substituting Input Values in Formula

EOQ_m = sqrt((2*C₀*D)/(C_c*(1-D/K))) --> sqrt((2*200*10000)/(4*(1-10000/20000)))

Evaluating ... ...

EOQ_m = 1414.2135623731

STEP 3: Convert Result to Output's Unit

1414.2135623731 --> No Conversion Required

FINAL ANSWER

1414.2135623731 ≈ 1414.214 <-- EOQ Manufacturing Model No Shortage

(Calculation completed in 00.004 seconds)

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< 12 Manufacturing and Purchase Model Calculators

EOQ Manufacturing Model with Shortage

Go EOQ Manufacturing Model with Shortage = sqrt(2*Demand per Year*Order Cost*(Shortage Cost+Carrying Cost)/(Carrying Cost*Shortage Cost*(1-Demand per Year/Production Rate)))

Maximum Stock Out Manufacturing Model

Go Maximum Stock out Manufacturing Model = sqrt(2*Demand per Year*Order Cost*Shortage Cost*(1-Demand per Year/Production Rate)/(Carrying Cost*(Carrying Cost+Shortage Cost)))

Total Optimum Cost for Purchase Model

Go Total Optimum Cost for Purchase Model = sqrt(2*Demand per Year*Carrying Cost*Order Cost*Shortage Cost/(Shortage Cost+Carrying Cost))

Maximum Inventory Purchase Model

Go Maximum Inventory Purchase Model = sqrt(2*Demand per Year*Order Cost/Carrying Cost*(Shortage Cost/(Shortage Cost+Carrying Cost)))

EOQ Purchase Model with Shortage

Go EOQ Purchase Model = sqrt(2*Demand per Year*Order Cost/Carrying Cost*((Shortage Cost+Carrying Cost)/Shortage Cost))

Total Optimum Cost for Manufacturing Model

Go Total Optimum Cost for Manufacturing Model = sqrt(2*Demand per Year*Carrying Cost*Order Cost*(1-Demand per Year/Production Rate))

EOQ Manufacturing Model with No Shortage

Go EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate)))

Total Cost for Purchase Model with No Shortage

Go Total Cost for Purchase Model No Shortage = Demand per Year*Purchase Price+sqrt(2*Demand per Year*Carrying Cost*Order Cost)

Maximum Inventory Manufacturing Model

Go Maximum Inventory Manufacturing Model = (1-Demand per Year/Production Rate)*EOQ Manufacturing Model with Shortage-Maximum Stock out Manufacturing Model

EOQ Purchase Model with No Shortage

Go EOQ Purchase Model No Shortage = sqrt(2*Demand per Year*Order Cost/Carrying Cost)

Number of Order for Purchase Models with No Shortage

Go Number of Order Purchase Models no Shortage = Demand per Year/EOQ Purchase Model No Shortage

Maximum Stock Out Purchase Model

Go Maximum Stock out Purchase Model = EOQ Purchase Model-Maximum Inventory Purchase Model

EOQ Manufacturing Model with No Shortage Formula

EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate)))
EOQ_m = sqrt((2*C₀*D)/(C_c*(1-D/K)))

What is the economic order quantity?

The Economic order quantity is the order quantity a company should purchase to minimize inventory cost. For a manufacturing model without shortage, we assume that the demand is constant and inventory is depleted at a fixed rate until it reaches zero.

How to Calculate EOQ Manufacturing Model with No Shortage?

EOQ Manufacturing Model with No Shortage calculator uses EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate))) to calculate the EOQ Manufacturing Model No Shortage, EOQ Manufacturing Model with No Shortage is the order quantity a company should purchase to minimize inventory cost assuming demand is constant. EOQ Manufacturing Model No Shortage is denoted by EOQ_m symbol.

How to calculate EOQ Manufacturing Model with No Shortage using this online calculator? To use this online calculator for EOQ Manufacturing Model with No Shortage, enter Order Cost (C₀), Demand per Year (D), Carrying Cost (C_c) & Production Rate (K) and hit the calculate button. Here is how the EOQ Manufacturing Model with No Shortage calculation can be explained with given input values -> 1414.214 = sqrt((2*200*10000)/(4*(1-10000/20000))).

FAQ

What is EOQ Manufacturing Model with No Shortage?

EOQ Manufacturing Model with No Shortage is the order quantity a company should purchase to minimize inventory cost assuming demand is constant and is represented as EOQ_m = sqrt((2*C₀*D)/(C_c*(1-D/K))) or EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate))). Order Cost is the expenses incurred to create and process an order to a supplier, Demand per Year is the number of goods that consumers are willing and able to purchase at various prices during a given year, Carrying Cost is the total of all expenses related to storing unsold goods, and refers to the total cost of holding inventory & Production Rate refers to the number of goods that can be produced during a given period of time.

How to calculate EOQ Manufacturing Model with No Shortage?

EOQ Manufacturing Model with No Shortage is the order quantity a company should purchase to minimize inventory cost assuming demand is constant is calculated using EOQ Manufacturing Model No Shortage = sqrt((2*Order Cost*Demand per Year)/(Carrying Cost*(1-Demand per Year/Production Rate))). To calculate EOQ Manufacturing Model with No Shortage, you need Order Cost (C₀), Demand per Year (D), Carrying Cost (C_c) & Production Rate (K). With our tool, you need to enter the respective value for Order Cost, Demand per Year, Carrying Cost & Production Rate and hit the calculate button. You can also select the units (if any) for Input(s) and the Output as well.

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