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Points Per Game Calculator

Find a scoring average, project a season total and work out the average needed to finish on a target.

Level: Grades 6–7

  • Common Core standard 6.RP.A.3.bSolve unit rate problems including those involving unit pricing and constant speed.
  • Common Core standard 7.EE.B.4.aSolve word problems leading to equations of the form px + q = r and p(x + q) = r, where p, q, and r are specific rational numbers. Solve equations of these forms fluently. Compare an algebraic solution to an arithmetic solution, identifying the sequence of the operations used in each approach.
Printable worksheet

Points Per Game Calculator

Inputs

Used for the season projection and the average needed.

The points per game you want to finish the season on.

Result

Points per game

22.89

412 points in 18 games is 22.89 points per game. Finishing on 25 needs 25.59 per game over the last 64.

Projected total over 82 games
1,876.9
Average needed in the games left
25.59
Points still needed
1,638

See the step-by-step solution ↓

Step-by-step solution

  1. Points per game is total points divided by games played

    41218=22.888889

  2. Projected season total: the same average over every game

    22.888889×(18+64)=1,876.888889

  3. Points the target average needs over the whole season

    25×82=2,050

  4. Subtract the points already scored, then share the rest over the games left

    2,050−41264=25.59375

Test yourself

20 quick questions built from this calculator's formula: work out results, predict what happens when an input changes, and work backward from an answer. Every answer comes with the working.

What this calculator does

Find a player's scoring average, see where the season is heading, and learn what it takes to hit a goal. Points per game (PPG) is total points divided by games played. It is the headline stat in basketball, and the same calculation works for points in hockey, fantasy points or any stat counted game by game.

This calculator also answers the questions fans actually argue about. Give it the games left, and it projects the season total at the current pace. Add a target average, say 25 points a game. It then works out what the player has to average from here on to finish the season there.

Where it's used

Why this math matters outside the classroom:

  • Scoring averages. A player with 412 points in 18 games averages 412 ÷ 18, about 22.89 points per game.
  • Chasing a target. To finish 82 games at 25 per game after 412 points in 18, a player needs (2,050 − 412) ÷ 64, about 25.59 a game.
  • Season projections. Broadcasters project a season total by multiplying a player's current average by the full schedule of games.
  • School team stats. Student statisticians update each player's points per game after every school game for the team website.
  • Grade-style averages. The same working tells a student what they need to average on the remaining tests to finish with a target mean.

Grade level and standards: Grades 6–7; Common Core State Standards for Mathematics 6.RP.A.3.b, 7.EE.B.4.a. © Copyright 2010. National Governors Association Center for Best Practices and Council of Chief State School Officers. All rights reserved.

How to use it

  1. Enter total points so far and games played.
  2. Optionally enter the games left in the season for a projected total.
  3. Optionally enter a target season average to see what is needed in the remaining games.
  4. Read points per game, the projection and the average needed.

What the inputs mean

Games played
Games the player actually appeared in. Games missed through injury or rest are left out of a per-game average.
Games left (optional)
Used for the season projection and the average needed.
Target season average (optional)
The average you want for the whole season, not just the remaining games. Leave it blank if you only want the projection.

Formula and method

PPG = P ÷ G
projected total = PPG × (G + R)
points needed = target × (G + R) − P
average needed = points needed ÷ R

P is points so far, G is games played and R is games left. The target is the season average you are aiming for. The projection assumes the player keeps scoring at the same average in every remaining game.

The target works backwards. A season average of 25 over 82 games needs 2,050 points in total. Subtract the points already scored and share the rest over the games left. If the result is zero or less, the target is already secured, because averages only count games played.

Worked example

An invented forward has scored 412 points in 18 games. There are 64 games left, and she wants to finish the season averaging 25 points.

  1. Divide points by games for the current average: 412 ÷ 18 = 22.888889.
  2. Project the season by keeping that pace over all 82 games: 22.888889 × (18 + 64) = 1,876.888889.
  3. Find the season total a 25 average needs: 25 × 82 = 2,050.
  4. Take off the points already scored and share the rest over the 64 games left: (2,050 − 412) ÷ 64 = 25.59375.

Result: She averages 22.89 points per game and is on course for about 1,876.9 points. To finish at 25 per game she needs 25.59 per game over the last 64.

Understanding the result

The average needed is always further from the current average than the target is. That's because the early games are already banked. The fewer games left, the bigger the jump required. That is why late-season chases for a scoring title get hard quickly.

In professional basketball, 20 points per game marks a leading scorer and 30 is exceptional. In hockey, a point per game is the equivalent benchmark.

Assumptions and limitations

  • The player appears in every remaining game you enter.
  • Points are whole numbers; the target may be a decimal.
  • A projection is a straight-line extension and ignores injuries, minutes, matchups and form.
  • Some leagues require a minimum number of games or points to qualify for scoring titles. This calculator doesn't check that rule.

Frequently asked questions

How do you calculate points per game?

Divide total points by the number of games played. 412 points in 18 games is 412 ÷ 18, which is 22.89 points per game.

Do games a player missed count?

No. Points per game uses only games the player appeared in. Count missed games in neither the total nor the number of games.

Why do I need more than my target in the remaining games?

If you are below the target now, the remaining games have to make up the shortfall from the early games as well as hit the target themselves. If you are above it, the average needed is lower than the target.

Can I use it for team scoring?

Yes. Enter a team's total points and games to get its scoring average, and use the target to see what it needs to reach a season mark.

How this calculator is checked

Method: Arithmetic mean of points per game played; projection and required average from target × (G + R) − P over R. The calculation is covered by automated tests with known reference values and edge cases. Last updated 2026-10-18. Found a problem? Tell us.

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