← Back to Tool

Who Is This Tool For & How It Works

Understanding when and how to use strategic decision analysis for better outcomes

Who Finds This Tool Most Useful?

This decision analysis tool is designed for anyone facing complex choices with uncertain outcomes. It's particularly valuable when you need to compare multiple options that have different risks, benefits, and probabilities of success.

🏢 Business Leaders

  • Startup founders allocating limited resources
  • Product managers prioritizing features
  • Marketing directors choosing campaign strategies
  • Investment committees evaluating opportunities
  • Small business owners planning expansion

🏛️ Non-Profit & Public Sector

  • Non-profit leaders maximizing program impact
  • Grant committees allocating funding
  • Public policy analysts comparing interventions
  • Healthcare administrators planning initiatives
  • Education leaders evaluating curriculum changes

👤 Personal Decision Makers

  • Career changers weighing job opportunities
  • Investors comparing investment strategies
  • Home buyers evaluating properties
  • Students choosing educational programs
  • Retirees planning financial strategies

Key Benefits of Using This Tool

Reduces bias: Forces you to think systematically about probabilities and outcomes
Handles complexity: Compares options with multiple uncertain outcomes
Tests assumptions: Shows which estimates matter most to your decision
Balances risk: Helps you understand trade-offs between safety and potential rewards
Improves communication: Provides clear rationale for your decisions
Saves time: Prevents endless debate by providing objective analysis

Perfect For These Scenarios

High-Stakes Decisions

When the consequences of being wrong are significant and you need to be confident in your choice.

Resource Constraints

When you can't pursue all options and need to prioritize where to invest time, money, or effort.

Multiple Uncertain Outcomes

When each option could lead to several different results with varying probabilities.

Competing Priorities

When different stakeholders value different outcomes, and you need to balance their interests.

Risk vs. Reward Trade-offs

When you need to decide between "safe bets" and "high-risk, high-reward" options.

Team Decision Making

When you need to justify decisions to others or get team alignment on the best path forward.

How the Three Methods Work

Our tool uses three complementary analysis methods that together give you a complete picture of your decision. Each method answers a different crucial question about your options.

📊

Expected Value Analysis

What it answers: "Which option is likely to give me the best results on average?"

Expected Value calculates the weighted average of all possible outcomes for each option. It considers not just what might happen, but how likely each outcome is and how much you care about it. This gives you a single number that represents the "expected" result if you could repeat this decision many times.

Expected Value = Σ (Impact × Probability × Importance)

💡 Example: Choosing a Marketing Strategy

Option A - Social Media Campaign:

  • Moderate reach (Impact: 6) × Very likely (Probability: 0.8) × Important (Importance: 7) = 33.6
  • Some new customers (Impact: 5) × Likely (Probability: 0.7) × Important (Importance: 8) = 28.0
  • Total Expected Value: 61.6

Option B - TV Advertisement:

  • Wide reach (Impact: 9) × Uncertain (Probability: 0.4) × Very important (Importance: 9) = 32.4
  • High cost (Impact: -7) × Certain (Probability: 1.0) × Important (Importance: 6) = -42.0
  • Total Expected Value: -9.6

Result: Social media campaign has higher expected value, making it the better choice on average.

When to trust Expected Value: When you're making similar decisions repeatedly, when you can afford average outcomes, or when you want to maximize long-term results. Be cautious when you can't afford a bad outcome even if the average is good.

⚖️

Risk Assessment

What it answers: "How much uncertainty and variability does each option have?"

Risk Assessment measures how spread out the possible outcomes are for each option. A "low-risk" option has outcomes that are all fairly similar - you know roughly what to expect. A "high-risk" option might lead to either spectacular success or significant failure. This helps you understand the trade-off between predictability and potential upside.

Risk = √(Variance of all possible outcome values)

⚖️ Example: Investment Choices

Option A - Government Bonds:

  • Guaranteed 3% return (Impact: 3) × Certain (Probability: 1.0) = 3.0
  • All outcomes are similar → Low Risk (0.2)

Option B - Startup Investment:

  • 10x return (Impact: 100) × Unlikely (Probability: 0.1) = 10.0
  • Total loss (Impact: -10) × Likely (Probability: 0.7) = -7.0
  • Outcomes vary wildly → High Risk (8.5)

Result: Bonds are predictable but limited upside; startup investment is unpredictable but high potential.

When to prefer low risk: When you have limited resources, can't afford failure, or need predictable outcomes. When to accept high risk: When you can afford to lose, have multiple opportunities, or need breakthrough results.

🔍

Sensitivity Analysis

What it answers: "Which of my assumptions matter most, and what if I'm wrong about them?"

Sensitivity Analysis tests how much your decision would change if your estimates were different. It shows which assumptions are "critical" (small changes flip your decision) versus "robust" (large changes don't matter much). This helps you identify where to spend more time researching and where you can be confident despite uncertainty.

Sensitivity = |Expected Value if 25% better - Expected Value if 25% worse|

🔍 Example: Product Launch Decision

Option A - Quick Launch:

  • Current estimate: Expected Value = 45
  • If 25% more optimistic: Expected Value = 52
  • If 25% more pessimistic: Expected Value = 38
  • Sensitivity = |52 - 38| = 14 (Low)

Option B - Delayed Launch with More Features:

  • Current estimate: Expected Value = 48
  • If 25% more optimistic: Expected Value = 75
  • If 25% more pessimistic: Expected Value = 15
  • Sensitivity = |75 - 15| = 60 (High)

Result: Quick launch is more robust to estimation errors; delayed launch depends heavily on your assumptions being correct.

High sensitivity means: Your decision depends heavily on uncertain assumptions - do more research on these factors. Low sensitivity means: Your decision is robust even if your estimates are somewhat wrong - you can proceed with confidence.

Using All Three Together

The real power comes from using all three methods together. They often tell different parts of the story:

Expected Value tells you which option is best "on average"
Risk Assessment tells you how much uncertainty you're accepting
Sensitivity Analysis tells you how confident you can be in your estimates

Sometimes the "best" option by expected value is too risky for your situation, or depends too heavily on optimistic assumptions. This comprehensive analysis helps you make decisions that fit your specific context and risk tolerance.