Learning path 1 · Topic 1 of 30

Make a defensible engineering decision

A technically feasible design is not automatically the economically preferred design. Engineering economy compares consequences from a consistent viewpoint over a stated horizon.

Change a scenario. Watch the consequence.
AlternativeBenefit ($)Differential cost ($)Net relative to A ($)
A9,000.0000
B12,000.002,000.001,000.00
extra net benefit of B · $Δnet benefit=BB−BA−ΔC=1000\Delta\text{net benefit}=B_B-B_A-\Delta C=1000

B provides at least as much net benefit on this one-period monetary criterion.

Follow the reasoning

Choose a consistent owner viewpoint and one study period.

Cash-flow dates and signs are part of the answer. Model values retain precision; displays round money to cents. Illustrative assumptions exclude taxes and inflation unless stated.

01

What the model means

Develop feasible alternatives, including doing nothing when optional. Focus on differences, use one decision-maker viewpoint, express comparable outcomes in common units, consider all relevant criteria, make uncertainty explicit, and revisit the decision after implementation. These seven principles prevent a polished calculation from answering the wrong question.

02

Build the calculation

A one-period comparison needs no discounting. With multiple dates, first move cash flows to a common date. Safety, capacity, reliability, and legal requirements may rule out an alternative before money is compared. A cartoon or surprising claim should prompt you to inspect incentives, omitted costs, and timing—not accept an apparent saving without a model.

ΔNB=(BB−BA)−(CB−CA)\Delta NB=(B_B-B_A)-(C_B-C_A)
Practice with feedback

Set up. Calculate. Explain.

Money: enter dollars

Rebuild the starting scenario

Benefit of design A: 9000 $; Benefit of design B: 12000 $; Additional cost of B: 2000 $. Calculate the extra net benefit of B.

Setup hint

Choose a consistent owner viewpoint and one study period.

Open the visual solutionΔnet benefit=BB−BA−ΔC=1000\Delta\text{net benefit}=B_B-B_A-\Delta C=1000
  1. Choose a consistent owner viewpoint and one study period.
  2. Common costs cancel; only benefit differences and additional cost remain.
  3. Compare 3,000.00 extra benefit with 2,000.00 extra cost. Also check safety and feasibility.
AlternativeBenefit ($)Differential cost ($)Net relative to A ($)
A9,000.0000
B12,000.002,000.001,000.00
extra net benefit of B · $Δnet benefit=BB−BA−ΔC=1000\Delta\text{net benefit}=B_B-B_A-\Delta C=1000

B provides at least as much net benefit on this one-period monetary criterion.

Visual solution

Choose a consistent owner viewpoint and one study period.

Cash-flow dates and signs are part of the answer. Model values retain precision; displays round money to cents. Illustrative assumptions exclude taxes and inflation unless stated.

Checks allow 0.1% numerical rounding (minimum $0.05 or 0.001 in the stated nonmonetary unit). Interpolated factors and rates are approximations; keep table precision consistent.

Money: enter dollars

Transfer the idea to a new scenario

A provides $8,000 benefit; B provides $11,500 benefit and costs $4,000 more. Calculate B’s extra net benefit in the same period.

Setup hint

Choose a consistent owner viewpoint and one study period.

Open the visual solutionΔnet benefit=BB−BA−ΔC=−500\Delta\text{net benefit}=B_B-B_A-\Delta C=-500
  1. Choose a consistent owner viewpoint and one study period.
  2. Common costs cancel; only benefit differences and additional cost remain.
  3. Compare 3,500.00 extra benefit with 4,000.00 extra cost. Also check safety and feasibility.
AlternativeBenefit ($)Differential cost ($)Net relative to A ($)
A8,000.0000
B11,500.004,000.00-500.00
extra net benefit of B · $Δnet benefit=BB−BA−ΔC=−500\Delta\text{net benefit}=B_B-B_A-\Delta C=-500

A provides the larger net benefit on this criterion.

Visual solution

Choose a consistent owner viewpoint and one study period.

Cash-flow dates and signs are part of the answer. Model values retain precision; displays round money to cents. Illustrative assumptions exclude taxes and inflation unless stated.

Checks allow 0.1% numerical rounding (minimum $0.05 or 0.001 in the stated nonmonetary unit). Interpolated factors and rates are approximations; keep table precision consistent.

Explain the distinction

Which comparison follows the principle of focusing on differences?

Can you defend your setup?

Can you place each amount on the timeline, match the interest period, calculate the equivalent quantity, and state the decision or limitation?

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