How to Calculate Equivalent Annual Cost (EAC)
Determine the price of the asset., Determine the expected lifespan for each., Determine your discount rate., Plug the numbers into the equation Asset Price x Discount rate / (1-(1+Discount Rate)^-Periods) + Annual Maintenance Costs.
Step-by-Step Guide
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Step 1: Determine the price of the asset.
For example, suppose you are comparing two analyzers, A and B, costing $100,000 and $130,000, respectively.
These are the Asset Prices. , Suppose Analyzer A is expected to last 5 years, while Analyzer B is expected to last 7 years.
These are the number of Periods. , Discount rate is the cost of capital, or how much return your capital is required to generate each year.
Say your organization uses a Discount Rate of 10%.
Determine the annual maintenance costs for the asset.
Suppose Analyzer A has an annual maintenance expense of $11,000, while Analyzer B has annual maintenance expense of $8,000. , It should be apparent that Analyzer B is the more cost effective option, with a net savings of $2,677.03 a year, compared to Analyzer A.
For Analyzer A, EAC=$100,000∗0.10(1−(1+0.10)−5)+$11,000=$37,379.75{\displaystyle {\text{EAC}}=\$100,000*{\frac {0.10}{(1-(1+0.10)^{-5})}}+\$11,000=\$37,379.75} For Analyzer B, EAC=$130,000∗0.10(1−(1+0.10)−7)+$8,000=$34,702.72{\displaystyle {\text{EAC}}=\$130,000*{\frac {0.10}{(1-(1+0.10)^{-7})}}+\$8,000=\$34,702.72} -
Step 2: Determine the expected lifespan for each.
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Step 3: Determine your discount rate.
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Step 4: Plug the numbers into the equation Asset Price x Discount rate / (1-(1+Discount Rate)^-Periods) + Annual Maintenance Costs.
Detailed Guide
For example, suppose you are comparing two analyzers, A and B, costing $100,000 and $130,000, respectively.
These are the Asset Prices. , Suppose Analyzer A is expected to last 5 years, while Analyzer B is expected to last 7 years.
These are the number of Periods. , Discount rate is the cost of capital, or how much return your capital is required to generate each year.
Say your organization uses a Discount Rate of 10%.
Determine the annual maintenance costs for the asset.
Suppose Analyzer A has an annual maintenance expense of $11,000, while Analyzer B has annual maintenance expense of $8,000. , It should be apparent that Analyzer B is the more cost effective option, with a net savings of $2,677.03 a year, compared to Analyzer A.
For Analyzer A, EAC=$100,000∗0.10(1−(1+0.10)−5)+$11,000=$37,379.75{\displaystyle {\text{EAC}}=\$100,000*{\frac {0.10}{(1-(1+0.10)^{-5})}}+\$11,000=\$37,379.75} For Analyzer B, EAC=$130,000∗0.10(1−(1+0.10)−7)+$8,000=$34,702.72{\displaystyle {\text{EAC}}=\$130,000*{\frac {0.10}{(1-(1+0.10)^{-7})}}+\$8,000=\$34,702.72}
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