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Soccer Betting

Both Teams to Score Probability Calculator

Estimate the chance each team scores at least once. The result uses only the values below, so input quality and market definition remain the user’s responsibility.

Enter the soccer market values

Check each unit; home expected goals and goals required by each team must describe the same market.

goals

Expected home goals.

goals

Expected away goals.

goals

Minimum goals for both teams.

What is being estimated

Estimate the chance each team scores at least once. The scope behind bTTS probability is as important as the numbers: event and grading terms must remain fixed; save the source beside the revised output.

Lineups, competition format, venue, expected goals, and schedule congestion should describe the same fixture. A separate both teams to score probability check is that confirm regulation-time scope and the handling of own goals, abandoned fixtures, and official corrections.

Input definitions and source checks

  • Use Home expected goals only on the basis printed beside the field; expected home goals; a modeled value should be identified as such.
  • In the Both Teams to Score Probability Calculator, Away expected goals adds another assumption: expected away goals; keep its source with the result.
  • Goals required by each team modifies this bTTS probability case; minimum goals for both teams; label it as observed, quoted, or projected.

For the Both Teams to Score Probability Calculator, avoid double counting when a lineup change, red-card assumption, or competition-format mistake can overwhelm a small modeled edge.

Worked example with independent values

For the Both Teams to Score Probability Calculator, this independent example exists to verify the arithmetic; its inputs are illustrative rather than a forecast for a current event.

Home expected goals is set to 1.456 goals for this worked case.

Away expected goals is set to 1.26 goals for this worked case.

Goals required by each team is set to 1 goals for this worked case.

Applying the Both Teams to Score Probability rule: probability = P(home scores) × P(away scores).

Home reaches threshold76.68%
Away reaches threshold71.63%
Fair odds-122

For this bTTS probability example, keep the unrounded example inputs until the calculation matches, then apply the same unit checks to current data.

From the entered values to the result

probability = P(home scores) × P(away scores)

For the Both Teams to Score Probability Calculator, two scoring expectations are modeled separately and combined for the required event on both sides.

Before calculating bTTS probability, interpret Away expected goals as follows: expected away goals.

Keep percentages, prices, time, and scoring units in the form’s displayed format; source rounding can matter close to a threshold; verify the settlement basis before reading the difference.

The Both Teams to Score may be the next useful step when the decision depends on it as well as bTTS probability.

Before acting on the number

The model treats team goal counts as independent.

Check whether grading stops after 90 minutes plus stoppage time or includes extra time, and verify the statistic provider for props.

The displayed formula cannot resolve this practical condition: confirm regulation-time scope and the handling of own goals, abandoned fixtures, and official corrections.

Preserve the market snapshot

Document the price and event scope before using bTTS probability in a decision log; identify “Away expected goals” as observed, quoted, or projected.

Revisit bTTS probability after a meaningful move in “Away expected goals” or the available price; do not use extra decimal places as a substitute for uncertainty.

Using this result correctly

Which question does this Both Teams to Score Probability Calculator answer?

This page answers the calculation defined by probability = P(home scores) × P(away scores) for the entered soccer market.