Decision Matrix Template: A Step-by-Step Guide to Weighted Scoring
Decision matrix template guide with worked examples for vendor selection, office location, and platform choice. Weighted scoring and Pugh matrix included.
A decision matrix template turns subjective debates into structured evaluations. Instead of arguing about which vendor "feels right" or which office location the loudest stakeholder prefers, you define criteria, assign weights, score each option, and let the math surface the strongest choice.
The method goes by several names -- weighted scoring model, Pugh matrix, multi-criteria decision analysis (MCDA) -- but the core process is the same: break a complex decision into measurable dimensions, weight those dimensions by importance, and score systematically.
After applying decision matrices across 120+ vendor evaluations, site selections, and technology platform decisions, we have found that the framework consistently outperforms unstructured deliberation when three or more options compete on four or more criteria. This guide covers the step-by-step process, three worked examples with filled-in scoring tables, the main types of decision matrices, a comparison to other decision-making frameworks, and the mistakes that undermine the results. For the broader toolkit, see our Strategic Frameworks Guide.

What Is a Decision Matrix Template?#
A decision matrix template is a structured table where rows represent options (the things you are choosing between) and columns represent criteria (the factors that matter). Each criterion carries a weight reflecting its relative importance, and each option receives a score on each criterion. Multiplying scores by weights and summing across criteria produces a weighted total per option. The highest total indicates the strongest choice.
| Component | Description | Example |
|---|---|---|
| Options | Alternatives being evaluated | Vendor A, Vendor B, Vendor C |
| Criteria | Factors that influence the decision | Cost, reliability, scalability, support |
| Weights | Relative importance of each criterion (sum to 100%) | Cost = 30%, Reliability = 25%, Scalability = 25%, Support = 20% |
| Scores | Rating of each option on each criterion (e.g., 1-5) | Vendor A scores 4/5 on cost |
| Weighted score | Score x Weight for each cell | 4 x 0.30 = 1.20 |
| Total | Sum of weighted scores per option | Vendor A total = 3.85 |
The template forces transparency. When stakeholders disagree on the recommendation, you can trace the disagreement to a specific weight or score rather than debating the conclusion in the abstract. For a ready-to-use PowerPoint version, see our Prioritization Matrix Template.
How to Build a Decision Matrix in 6 Steps#
Step 1: Define Your Options#
List all viable alternatives. Include 3-7 options. Fewer than 3 usually means the decision does not warrant a matrix. More than 7 makes scoring tedious -- screen down to a shortlist first using a Pugh matrix if needed.
Step 2: Identify Criteria#
Brainstorm every factor that matters, then consolidate to 4-8 criteria. Group related factors (e.g., "onboarding time" and "learning curve" become "ease of adoption"). Each criterion should be independently assessable -- avoid criteria that overlap significantly with others.
Step 3: Assign Weights#
Distribute 100 points across criteria based on relative importance. Two approaches work well:
Direct allocation: The decision-maker or steering committee distributes 100 points. Fast but can be influenced by whoever speaks first.
Pairwise comparison: Compare each criterion against every other, tallying wins -- a technique rooted in the Analytic Hierarchy Process developed by Thomas Saaty. A criterion that beats 4 out of 5 others gets a weight of roughly 4/15 = 27%. Slower but reduces anchoring bias.
The cardinal rule: never weight everything equally. Equal weighting is the most common mistake in decision matrices. It says "cost matters exactly as much as support quality," which is almost never true.
Step 4: Score Each Option#
Rate every option on every criterion using a consistent scale (1-5 or 1-10). Define what each score means before scoring to prevent drift:
| Score (1-5 scale) | Meaning |
|---|---|
| 1 | Does not meet requirement |
| 2 | Partially meets requirement |
| 3 | Meets requirement |
| 4 | Exceeds requirement |
| 5 | Best-in-class |
Score one criterion at a time across all options (not one option at a time across all criteria). This forces relative comparison and reduces the halo effect where a strong impression on one criterion inflates all others.
Step 5: Calculate Weighted Scores#
Multiply each score by the criterion weight. Sum across criteria for each option. The math is simple arithmetic, but doing it in a table keeps the logic auditable.
Step 6: Analyze and Decide#
The highest total is the recommended choice, but do not stop there. Check whether the result changes if you shift the top weight by plus or minus 5 points. If a small weight change flips the winner, the decision is too close to call on numbers alone -- you need more data or stakeholder alignment on weights.
Decision Matrix Template Example 1: Vendor Selection#
A mid-market SaaS company is selecting a cloud infrastructure vendor from three finalists.
Criteria and weights (agreed upon by CTO and VP Engineering):
| Criterion | Weight |
|---|---|
| Total cost of ownership (3 yr) | 30% |
| Reliability (uptime SLA) | 25% |
| Scalability | 20% |
| Developer tooling | 15% |
| Support responsiveness | 10% |
Scoring (1-5 scale):
| Criterion | Weight | Vendor A | Vendor B | Vendor C |
|---|---|---|---|---|
| Cost (3 yr) | 0.30 | 4 | 3 | 5 |
| Reliability | 0.25 | 5 | 4 | 3 |
| Scalability | 0.20 | 4 | 5 | 3 |
| Developer tooling | 0.15 | 3 | 5 | 2 |
| Support | 0.10 | 4 | 3 | 4 |
Weighted scores:
| Criterion | Vendor A | Vendor B | Vendor C |
|---|---|---|---|
| Cost | 1.20 | 0.90 | 1.50 |
| Reliability | 1.25 | 1.00 | 0.75 |
| Scalability | 0.80 | 1.00 | 0.60 |
| Developer tooling | 0.45 | 0.75 | 0.30 |
| Support | 0.40 | 0.30 | 0.40 |
| Total | 4.10 | 3.95 | 3.55 |
Result: Vendor A wins with a total of 4.10, driven by its reliability score. Vendor B is close behind at 3.95, with an edge in scalability and developer tooling. If the team later decides developer tooling deserves 25% weight instead of 15%, Vendor B overtakes Vendor A. That weight sensitivity is worth surfacing to the decision-makers.
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Decision Matrix Template Example 2: Office Location#
A consulting firm is choosing between three cities for a new regional office.
| Criterion | Weight | City X | City Y | City Z |
|---|---|---|---|---|
| Talent availability | 0.30 | 5 | 4 | 3 |
| Office lease cost | 0.25 | 2 | 4 | 5 |
| Client proximity | 0.20 | 5 | 3 | 2 |
| Quality of life | 0.15 | 4 | 5 | 4 |
| Transport links | 0.10 | 5 | 3 | 3 |
Weighted totals: City X = 4.05, City Y = 3.85, City Z = 3.45
City X leads despite its high lease cost because talent availability (30% weight) and client proximity (20% weight) carry the decision. If the firm is cost-constrained and raises lease cost weight to 35%, City Y moves ahead. This is the value of the matrix: it makes trade-offs explicit rather than leaving them buried in meeting dynamics.
Decision Matrix Template Example 3: Technology Platform#
A financial services firm is choosing between three CRM platforms for its advisory team.
| Criterion | Weight | Platform A | Platform B | Platform C |
|---|---|---|---|---|
| Integration with existing stack | 0.25 | 5 | 3 | 4 |
| Compliance features | 0.25 | 4 | 5 | 3 |
| User adoption risk | 0.20 | 3 | 4 | 5 |
| Customization depth | 0.15 | 4 | 5 | 2 |
| Total cost (5 yr) | 0.15 | 3 | 2 | 5 |
Weighted totals: Platform A = 3.95, Platform B = 3.85, Platform C = 3.80
All three platforms score within 0.15 of each other. When the gap is this narrow, the matrix is telling you the options are genuinely comparable on your stated criteria. The decision should then shift to qualitative factors not captured in the matrix -- reference calls, pilot results, or vendor strategic direction -- rather than treating a 0.10 difference as decisive.
Types of Decision Matrices#
Not every decision needs a full weighted scoring exercise. Match the method to the complexity.
Simple Pros/Cons List#
The most basic form. List advantages and disadvantages for each option. No weights, no scores. Works when the decision has 2 options and the trade-offs are obvious. Falls apart with 3+ options or criteria that vary in importance.
Weighted Scoring Matrix#
The standard approach described in this guide. Best for decisions with 3-7 options and 4-8 criteria where stakeholders need an auditable rationale. This is what most people mean when they say "decision matrix."
Pugh Matrix (Simplified Comparison)#
Named after Stuart Pugh, this method compares options against a baseline using relative scores: better (+1), same (0), or worse (-1). Optionally, you can weight the criteria and multiply.
| Criterion | Weight | Baseline | Option B | Option C |
|---|---|---|---|---|
| Cost | 0.30 | 0 | +1 | -1 |
| Speed | 0.25 | 0 | -1 | +1 |
| Quality | 0.25 | 0 | +1 | 0 |
| Risk | 0.20 | 0 | 0 | -1 |
Weighted Pugh scores: Option B = +0.30 - 0.25 + 0.25 + 0 = +0.30. Option C = -0.30 + 0.25 + 0 - 0.20 = -0.25.
Option B improves on the baseline; Option C is worse overall. The Pugh matrix is faster than full scoring and works well for initial screening when you have 8-10 options and need to narrow to a shortlist of 3.
Paired Comparison Matrix#
Used for weighting criteria rather than scoring options. Compare every criterion against every other criterion and record which is more important. The win count determines the weight.
| Cost | Speed | Quality | Risk | Wins | Weight | |
|---|---|---|---|---|---|---|
| Cost | -- | Cost | Quality | Cost | 2 | 33% |
| Speed | -- | Quality | Speed | 1 | 17% | |
| Quality | -- | Quality | 3 | 50% | ||
| Risk | -- | 0 | 0% |
This method forces you to make hard trade-offs between criteria rather than giving everything a "high" weight. It is especially useful with multi-stakeholder groups where consensus on weights is difficult.
Decision Matrix vs. Other Decision-Making Frameworks#
Different decisions call for different tools. Here is when to use each.
| Framework | Best For | Input Required | Output | Limitation |
|---|---|---|---|---|
| Decision matrix | Comparing 3-7 options on multiple criteria | Criteria, weights, scores | Ranked list with weighted totals | No sequential logic; assumes static criteria |
| Decision tree | Sequential decisions under uncertainty | Probabilities, payoffs | Optimal path with expected value | Requires probability estimates; branches explode with complexity |
| Cost-benefit analysis | Go/no-go decisions on a single option | Quantified costs and benefits | Net present value or ROI | Difficult to quantify intangible benefits |
| Eisenhower Matrix | Personal/team task prioritization | Urgency and importance assessment | Four-quadrant action plan | Binary categories; no nuance within quadrants |
| SWOT analysis | Strategic position assessment | Strengths, weaknesses, opportunities, threats | Qualitative landscape view | No prioritization; lists without ranking |
Decision rules:
- Choose between options on multiple criteria? Decision matrix.
- Sequential decisions with uncertain outcomes? Decision tree.
- Single option, go or no-go? Cost-benefit analysis.
- Sorting daily/weekly tasks? Eisenhower Matrix.
- Understanding strategic position before deciding? SWOT, then one of the above.
For more on how to prioritize tasks at the individual and team level, see our dedicated guide.
Common Decision Matrix Mistakes#
Mistake 1: Too Many Criteria#
Adding 12-15 criteria feels thorough but dilutes the impact of the factors that actually matter. Each additional criterion reduces the weight available for every other criterion, and scoring fatigue leads to careless ratings on criteria 10 through 15.
Fix: Cap at 8 criteria. Group related factors into categories. If "response time," "availability," and "escalation process" all matter, combine them into "support quality" and define what a score of 4 means for that combined criterion.
Mistake 2: Equal Weighting Everything#
Distributing weight equally across criteria is the single most common failure. It implicitly claims that cost matters exactly as much as support quality, which is rarely true. Equal weighting often produces a result identical to averaging raw scores, which defeats the purpose of the matrix.
Fix: Use pairwise comparison or direct allocation. Force trade-offs. If a stakeholder insists everything is equally important, ask: "If you could only improve one criterion, which would you choose?" That answer reveals the real weighting.
Mistake 3: Anchoring Bias in Scoring#
The first option scored sets a mental reference point. Subsequent options get rated relative to that anchor rather than against the objective scale definition. If Vendor A scores 4 on cost, Vendor B automatically gets judged as "a bit cheaper, so maybe a 5" rather than being independently assessed.
Fix: Score one criterion at a time across all options (horizontal, not vertical). Define the scale before scoring. Use the scale definitions to calibrate each score independently.
Mistake 4: Ignoring Sensitivity#
Treating the weighted total as a precise answer rather than an estimate. A score of 4.10 versus 3.95 looks decisive in a table, but shift one weight by 5 points and the ranking can flip.
Fix: After computing totals, test the top two weights. Ask: "What weight change would make the second-place option win?" If the answer is a small shift, acknowledge the decision is close and supplement with qualitative judgment.
Mistake 5: Using the Matrix to Justify a Predetermined Choice#
The most insidious failure. Someone has already decided and constructs weights and scores to confirm their preference. The matrix becomes a rationalization tool rather than a decision tool.
Fix: Set criteria and weights before seeing any option-specific data. Lock weights with stakeholder sign-off, then score. If the process runs in the right order, the matrix challenges rather than confirms assumptions.
Key Takeaways#
A decision matrix template works because it decomposes a complex judgment into individually assessable parts. The framework is not a calculator that produces the "right answer" -- it is a structured conversation that surfaces disagreements about what matters and how well each option delivers.
Core principles:
- 4-8 criteria, never equal-weighted -- the matrix's value comes from forcing trade-offs between criteria
- Score horizontally -- evaluate one criterion across all options to reduce anchoring and halo effects
- Test sensitivity -- if a small weight change flips the winner, the decision needs more data, not more decimals
- Match the method to the complexity -- simple pros/cons for 2 options, Pugh matrix for screening 8+, full weighted scoring for the final 3-5
- Set weights before scoring -- locking criteria and weights first prevents reverse-engineering the outcome
For a ready-to-use layout, download the Prioritization Matrix Template. For sequential decisions with probabilistic outcomes, switch to a decision tree. For the complete frameworks toolkit, see our Strategic Frameworks Guide.
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