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Baseball Darts Score worksheet

Grades 1–2 · CCSS 1.OA.C.6, 2.OA.B.2

Solve each problem and show your work. Round answers to 2 decimal places where needed.

1.
Problem 1.
- Players: 3
- Seventh-inning stretch (house rule): Not played
- Player 1 innings: S2 S2 M, D4 M S2, T4 M S5, S4 S8 S12, M S5 S4, D5 S3 M, S3 S7 S1, T7 S13 M, S6 M S5
- Player 2 innings: S1 M M, S2 S3 S4, S2 M M, D2 S6 M, S6 D8 M, S3 S15 M, M S7 M, S13 S16 S4, T14 S3 M
- Player 3 innings: S1 M M, S2 M M, S2 S1 M, S6 M M, S6 S2 S3, S1 M M, D9 M M, S14 M M, S5 S18 M
Find: Result
Answer
2.
Problem 2.
- Players: 3
- Seventh-inning stretch (house rule): Not played
- Player 1 innings: S2 S1 M, D4 M S4, T4 M S5, S2 S4 S8, M S3 S7, D12 S12 M, S3 S5 S2, T1 S13 M, S7 M S6
- Player 2 innings: S1 M M, S4 S2 S4, S4 M M, D4 S6 M, S4 D3 M, S7 S16 M, M S12 M, S1 S4 S11, T12 S1 M
- Player 3 innings: S1 M M, S2 M M, S6 S4 M, S3 M M, S4 S7 S1, S12 M M, D8 M M, S10 M M, S12 S3 M
Find: Result
Answer
3.
Problem 3.
- Players: 1 (solo)
- Seventh-inning stretch (house rule): No run in the 7th halves your total
- Player 1 innings: S1 S2 M, D2 M S3, T2 M S4, S8 S1 S3, M S2 S17, D1 S7 M, S6 S11 S4, T2 S16 M, S18 M S1
Find: Total runs
Answer
4.
Problem 4.
- Players: 4
- Seventh-inning stretch (house rule): Not played
- Player 1 innings: S1 S2 M, D3 M S2, T5 M S1, S3 S8 S17, M S6 S2, D2 S8 M, S4 S3 S9, T10 S1 M, S2 M S1
- Player 2 innings: S1 M M, S3 S3 S4, S4 M M, D6 S8 M, S1 D9 M, S12 S1 M, M S12 M, S9 S10 S6, T2 S2 M
- Player 3 innings: S2 M M, S2 M M, S1 S4 M, S5 M M, S7 S9 S5, S10 M M, D1 M M, S7 M M, S14 S4 M
- Player 4 innings: M M M, D4 S4 M, S1 M M, S2 S6 M, S1 M M, T10 M M, S14 M M, S6 S15 M, S16 M M
Find: Result
Answer
5.
Problem 5.
- Players: 3
- Seventh-inning stretch (house rule): 7th-inning runs count double
- Player 1 innings: S2 S1 M, D1 M S1, T6 M S4, S1 S5 S16, M S2 S4, D12 S4 M, S1 S7 S5, T16 S11 M, S9 M S1
- Player 2 innings: S2 M M, S1 S4 S4, S2 M M, D6 S8 M, S6 D6 M, S5 S13 M, M S8 M, S13 S14 S7, T14 S13 M
- Player 3 innings: S1 M M, S1 M M, S6 S3 M, S8 M M, S6 S7 S5, S2 M M, D11 M M, S11 M M, S14 S3 M
Find: Result
Answer
6.
Problem 6.
- Players: 1 (solo)
- Seventh-inning stretch (house rule): Not played
- Player 1 innings: S1 S1 M, D3 M S3, T1 M S3, S2 S7 S15, M S3 S12, D1 S2 M, S5 S9 S14, T7 S10 M, S10 M S10
Find: Total runs
Answer
7.
Problem 7.
- Players: 2
- Seventh-inning stretch (house rule): No run in the 7th halves your total
- Player 1 innings: S2 S1 M, D2 M S4, T4 M S6, S2 S8 S11, M S8 S4, D4 S4 M, S10 S6 S8, T8 S6 M, S13 M S17
- Player 2 innings: S2 M M, S1 S4 S2, S1 M M, D4 S6 M, S4 D6 M, S5 S15 M, M S13 M, S12 S2 S6, T6 S4 M
Find: Result
Answer
8.
Problem 8.
- Players: 3
- Seventh-inning stretch (house rule): Not played
- Player 1 innings: S1 S1 M, D2 M S2, T5 M S2, S1 S6 S15, M S10 S20, D5 S6 M, S9 S10 S1, T11 S6 M, S5 M S19
- Player 2 innings: S2 M M, S2 S4 S4, S6 M M, D7 S7 M, S5 D5 M, S3 S18 M, M S11 M, S1 S4 S14, T12 S14 M
- Player 3 innings: S1 M M, S3 M M, S4 S1 M, S2 M M, S1 S8 S1, S11 M M, D3 M M, S7 M M, S1 S12 M
Find: Result
Answer
9.
Problem 9.
- Players: 1 (solo)
- Seventh-inning stretch (house rule): No run in the 7th halves your total
- Player 1 innings: S1 S1 M, D3 M S3, T4 M S1, S3 S6 S18, M S4 S13, D9 S12 M, S10 S13 S11, T12 S6 M, S16 M S20
Find: Total runs
Answer
10.
Problem 10.
- Players: 2
- Seventh-inning stretch (house rule): 7th-inning runs count double
- Player 1 innings: S2 S2 M, D4 M S1, T6 M S3, S4 S2 S11, M S5 S6, D7 S12 M, S8 S1 S14, T9 S11 M, S1 M S19
- Player 2 innings: S2 M M, S4 S4 S4, S4 M M, D1 S6 M, S5 D10 M, S7 S13 M, M S3 M, S12 S3 S9, T5 S4 M
Find: Result
Answer

Answer key: Baseball Darts Score worksheet

1. Result: Player 1 wins 4–3–2
1. Inning 2 scores only on 2: S2 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning
  $0 + 1 + 0 + 1 + 1 + 0 + 1 + 0 + 0$ $= 4$
3. Player 2: add the runs from each inning
  $1 + 1 + 0 + 0 + 0 + 0 + 1 + 0 + 0$ $= 3$
4. Player 3: add the runs from each inning
  $1 + 1 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 2$
5. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 1 wins 4–3–2$
6. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{4}{9}$ $= 0.44$
2. Result: Player 2 wins 4–2–2
1. Inning 1 scores only on 1: S1 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning
  $1 + 0 + 0 + 1 + 0 + 0 + 0 + 0 + 0$ $= 2$
3. Player 2: add the runs from each inning
  $1 + 1 + 0 + 2 + 0 + 0 + 0 + 0 + 0$ $= 4$
4. Player 3: add the runs from each inning
  $1 + 1 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 2$
5. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 2 wins 4–2–2$
6. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{2}{9}$ $= 0.22$
3. Total runs: 1
1. Inning 1 scores only on 1: S1 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning, then halve the total for a scoreless 7th (rounding down)
  $⌊(1 + 2 + 0 + 0 + 0 + 0 + 0) ÷ 2⌋ + 0 + 0$ $= 1$
3. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{1}{9}$ $= 0.11$
4. Result: Tied at 2 after 9 innings: play inning 10 (target 10)
1. Inning 1 scores only on 1: S1 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning
  $1 + 1 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 2$
3. Player 2: add the runs from each inning
  $1 + 0 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 1$
4. Player 3: add the runs from each inning
  $0 + 1 + 0 + 0 + 1 + 0 + 0 + 0 + 0$ $= 2$
5. Player 4: add the runs from each inning
  $0 + 0 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 0$
6. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Tied at 2 after 9 innings: play inning 10 (target 10)$
7. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{2}{9}$ $= 0.22$
5. Result: Player 1 wins 4–3–0
1. Inning 1 scores only on 1: S1 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning, with the 7th inning counted twice
  $1 + 0 + 0 + 0 + 0 + 0 + 2 \times 1 + 0 + 1$ $= 4$
3. Player 2: add the runs from each inning, with the 7th inning counted twice
  $0 + 0 + 0 + 0 + 0 + 0 + 2 \times 0 + 0 + 0$ $= 0$
4. Player 3: add the runs from each inning, with the 7th inning counted twice
  $1 + 0 + 1 + 0 + 1 + 0 + 2 \times 0 + 0 + 0$ $= 3$
5. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 1 wins 4–3–0$
6. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{4}{9}$ $= 0.44$
6. Total runs: 3
1. Inning 1 scores only on 1: S1, S1 for Player 1 (single 1 run, double 2, treble 3)
  $1 + 1$ $= 2$
2. Player 1: add the runs from each inning
  $2 + 0 + 1 + 0 + 0 + 0 + 0 + 0 + 0$ $= 3$
3. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{3}{9}$ $= 0.33$
7. Result: Player 1 wins 4–1
1. Inning 1 scores only on 1: S1 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning, then halve the total for a scoreless 7th (rounding down)
  $⌊(1 + 2 + 0 + 0 + 0 + 0 + 0) ÷ 2⌋ + 3 + 0$ $= 4$
3. Player 2: add the runs from each inning, then halve the total for a scoreless 7th (rounding down)
  $⌊(0 + 1 + 0 + 2 + 0 + 0 + 0) ÷ 2⌋ + 0 + 0$ $= 1$
4. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 1 wins 4–1$
5. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{4}{9}$ $= 0.44$
8. Result: Player 1 wins 6–4–1
1. Inning 1 scores only on 1: S1, S1 for Player 1 (single 1 run, double 2, treble 3)
  $1 + 1$ $= 2$
2. Player 1: add the runs from each inning
  $2 + 3 + 0 + 0 + 0 + 1 + 0 + 0 + 0$ $= 6$
3. Player 2: add the runs from each inning
  $0 + 1 + 0 + 0 + 3 + 0 + 0 + 0 + 0$ $= 4$
4. Player 3: add the runs from each inning
  $1 + 0 + 0 + 0 + 0 + 0 + 0 + 0 + 0$ $= 1$
5. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 1 wins 6–4–1$
6. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{6}{9}$ $= 0.67$
9. Total runs: 1
1. Inning 1 scores only on 1: S1, S1 for Player 1 (single 1 run, double 2, treble 3)
  $1 + 1$ $= 2$
2. Player 1: add the runs from each inning, then halve the total for a scoreless 7th (rounding down)
  $⌊(2 + 0 + 0 + 0 + 0 + 0 + 0) ÷ 2⌋ + 0 + 0$ $= 1$
3. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{1}{9}$ $= 0.11$
10. Result: Player 1 wins 3–1
1. Inning 3 scores only on 3: S3 for Player 1 (single 1 run, double 2, treble 3)
  $1$ $= 1$
2. Player 1: add the runs from each inning, with the 7th inning counted twice
  $0 + 0 + 1 + 1 + 1 + 0 + 2 \times 0 + 0 + 0$ $= 3$
3. Player 2: add the runs from each inning, with the 7th inning counted twice
  $0 + 0 + 0 + 0 + 1 + 0 + 2 \times 0 + 0 + 0$ $= 1$
4. Compare the totals: most runs wins once an inning ends with one player ahead
  $result$ $= Player 1 wins 3–1$
5. Player 1's average runs per inning: total runs divided by innings played, handy for comparing games
  $\frac{3}{9}$ $= 0.33$