Expected Return (Scenarios) Calculator
This expected return calculator blends best, base and worst-case scenarios, weighting each outcome by its probability to show the average return you can expect.

What it does
The Expected Return (Scenarios) Calculator blends several possible outcomes into a single expected return. You give each scenario a probability and the return it would produce, and the tool weights the returns by their likelihood to show what you can reasonably expect on average.
Data sources & parameters
This calculator uses standard financial formulas and runs entirely in your browser. It needs no external rate data — your result is computed only from the values you enter above.
We always strive to use the latest data for every variable so our results and reports are as accurate as possible. Even so, errors are possible — you should not rely on this tool or its report alone, and we accept no liability for any decision made based on it.
The formula
expected_return = (p1 × r1 + p2 × r2 + p3 × r3) ÷ 100, where p is each probability and r each return
How it works
Each scenario's return is multiplied by its probability, and the results are added together to give the probability-weighted expected return. The tool also checks that your probabilities sum to 100 percent and shows how much each scenario contributes to the total.
Where it is used
- Turning an optimistic, base and pessimistic view into one number
- Comparing investments with different risk and reward profiles
- Checking that scenario probabilities add up to a valid 100 percent
Worked example
An investor sees a 30% chance of a 15% gain, a 50% chance of an 8% gain and a 20% chance of a 5% loss. The probability-weighted expected return works out to …, with the probabilities summing to ….
What the expected return calculator does
The expected return calculator lets you describe several plausible outcomes for an investment, attach a probability to each, and combine them into one probability-weighted expected return. That figure is your best single estimate of the return, taking into account how good each outcome is and how likely it is.
A share might do well, muddle along, or disappoint; a project might hit its target, fall short, or fail. Laying out the range of possibilities and weighting them gives a more balanced view than a single hopeful or fearful number.
How expected return works
Expected return is a weighted average. Each scenario contributes its return in proportion to its probability, so a scenario you think very likely pulls the average toward its return, while a long shot barely moves it.
You multiply each scenario's return by its probability, sum those products, and divide by 100 because the probabilities are percentages. Three scenarios with returns of 15, 8 and minus 5 percent, weighted 30, 50 and 20 percent, give contributions of 4.5, 4.0 and minus 1.0, which add to an expected return of 7.5 percent.
The method makes you state how probable each outcome is and how good or bad it would be.
The inputs
For each of the three scenarios you supply a probability and a return, both as percentages. The three probabilities should add up to 100 percent, because together they cover every outcome you consider realistic, and the tool displays the total so you can confirm it. A good outcome is a positive return and a loss is a negative one, with no restriction on the values, so you can model a wide upside and a painful downside side by side.
Deciding that the bad case is a 20 percent chance and not a 5 percent chance changes the expected return and your sense of the risk you are taking.
How to use the calculator
- Enter the probability and return for scenario 1, typically your optimistic or upside case.
- Enter the probability and return for scenario 2, usually your base or most-likely case.
- Enter the probability and return for scenario 3, often your pessimistic or downside case.
The calculator shows the expected return, the total of your probabilities, and how much the first scenario contributes. If the total is not 100 percent, adjust your scenarios until it is.
Raise the probability of the downside and watch the expected return fall. Widen the gap between the best and worst cases and see how little the expected return moves even as the risk grows.
Reading the result
An expected return of 7.5 percent means that if the same situation played out many times, the average return would settle near that figure. In any single instance you land on one scenario: the 15 percent gain, the modest 8 percent, or the 5 percent loss.
Two investments can share the same expected return while one clusters its outcomes tightly around the average and the other swings between a large gain and a large loss. The expected return alone cannot tell them apart, so read it alongside the spread of the scenarios.
Expected return and risk
A wide gap between your best and worst cases signals high risk, even if the expected return looks attractive; a narrow gap signals a steadier investment. If two choices have similar expected returns, prefer the one with less extreme scenarios unless you want and can tolerate the volatility. If one has a higher expected return but a far worse downside, ask whether the extra reward justifies the risk of that bad case occurring.
Common mistakes
- Probabilities that do not sum to 100. The weighted average is then wrong, so check the total the tool displays.
- Giving the optimistic case too high a probability. Let the downside carry realistic weight.
- Treating the average as a forecast. Only one scenario will happen.
This article is general information only and is not financial advice.
About This Expected Return Calculator
Use this expected return calculator to get an instant estimate based on the figures you enter. Adjust the inputs above to match your situation, or browse all our calculators to plan your next step.
