Darts 501 Score worksheet

1. score left: 109

1. Player 1: add up the visits that counted

   $79+131+81+23+4+74$$=392$

2. Player 1: take the points scored from the starting 501 to get the score left

   $501-392$$=109$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{392}{18}\times 3$$=65.33$

2. score left: 60

1. Player 1: add up the visits that counted (bust in visit 3 score nothing)

   $31+124+16+24+46$$=241$

2. Player 1: take the points scored from the starting 301 to get the score left

   $301-241$$=60$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{241}{18}\times 3$$=40.17$

3. score left: 150

1. Player 1: add up the visits that counted

   $33+67+33+49+30+88$$=300$

2. Player 1: take the points scored from the starting 450 to get the score left

   $450-300$$=150$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{300}{18}\times 3$$=50$

4. Result: Player 1 leads, 285 left to 445

1. Player 1: add up the visits that counted

   $171+47+46+37+81+34$$=416$

2. Player 1: take the points scored from the starting 701 to get the score left

   $701-416$$=285$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{416}{18}\times 3$$=69.33$

4. Player 2: add up the visits that counted

   $107+66+65+10+8$$=256$

5. Player 2: take the points scored from the starting 701 to get the score left

   $701-256$$=445$

6. Player 2: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (15 darts)

   $\frac{256}{15}\times 3$$=51.2$

7. No one has finished yet, so whoever has the lower score left is ahead

   $\text{result}$$=\text{Player 1 leads, 285 left to 445}$

5. Result: Player 1 leads, 255 left to 464

1. Player 1: add up the visits that counted

   $69+42+151+92+72+20$$=446$

2. Player 1: take the points scored from the starting 701 to get the score left

   $701-446$$=255$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{446}{18}\times 3$$=74.33$

4. Player 2: add up the visits that counted

   $103+78+6+27+23$$=237$

5. Player 2: take the points scored from the starting 701 to get the score left

   $701-237$$=464$

6. Player 2: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (15 darts)

   $\frac{237}{15}\times 3$$=47.4$

7. No one has finished yet, so whoever has the lower score left is ahead

   $\text{result}$$=\text{Player 1 leads, 255 left to 464}$

6. Result: Player 1 leads, 149 left to 198

1. Player 1: add up the visits that counted

   $3+147+32+47+55+68$$=352$

2. Player 1: take the points scored from the starting 501 to get the score left

   $501-352$$=149$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{352}{18}\times 3$$=58.67$

4. Player 2: add up the visits that counted

   $116+17+57+80+33$$=303$

5. Player 2: take the points scored from the starting 501 to get the score left

   $501-303$$=198$

6. Player 2: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (15 darts)

   $\frac{303}{15}\times 3$$=60.6$

7. No one has finished yet, so whoever has the lower score left is ahead

   $\text{result}$$=\text{Player 1 leads, 149 left to 198}$

7. score left: 349

1. Player 1: add up the visits that counted

   $125+41+44+77+56+9$$=352$

2. Player 1: take the points scored from the starting 701 to get the score left

   $701-352$$=349$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{352}{18}\times 3$$=58.67$

8. score left: 17

1. Player 1: add up the visits that counted (busts in visits 4, 5 score nothing)

   $80+126+57+21$$=284$

2. Player 1: take the points scored from the starting 301 to get the score left

   $301-284$$=17$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{284}{18}\times 3$$=47.33$

9. score left: 430

1. Player 1: add up the visits that counted

   $9+69+55+67+4+67$$=271$

2. Player 1: take the points scored from the starting 701 to get the score left

   $701-271$$=430$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{271}{18}\times 3$$=45.17$

10. score left: 347

1. Player 1: add up the visits that counted

   $55+53+82+76+53+35$$=354$

2. Player 1: take the points scored from the starting 701 to get the score left

   $701-354$$=347$

3. Player 1: 3-dart average = points ÷ darts thrown × 3, the usual way to compare players (18 darts)

   $\frac{354}{18}\times 3$$=59$