WHIP worksheet

1. WHIP (walks + hits per inning): 1.13

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $200\text{IP}$$=200\text{\hspace{0.17em}innings}$$=\frac{200\times 3+0}{3}$$=200$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{45+180}{200}$$=\frac{225}{200}$$=1.125$

4. Per-game rates scale a count to a 7-inning game: 7 times the count, divided by innings

   $H\text{/7}$$=\frac{7\times 180}{200}$$=6.3$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/7}$$=\frac{7\times 45}{200}$$=1.575$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/7}$$=\frac{7\times 160}{200}$$=5.6$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{160}{45}$$=3.555556$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/7}$$=\frac{7\times 13}{200}$$=0.455$

2. WHIP (walks + hits per inning): 1.17

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $200\text{IP}$$=200\text{\hspace{0.17em}innings}$$=\frac{200\times 3+0}{3}$$=200$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{54+180}{200}$$=\frac{234}{200}$$=1.17$

4. Per-game rates scale a count to a 8-inning game: 8 times the count, divided by innings

   $H\text{/8}$$=\frac{8\times 180}{200}$$=7.2$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/8}$$=\frac{8\times 54}{200}$$=2.16$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/8}$$=\frac{8\times 150}{200}$$=6$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{150}{54}$$=2.777778$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/8}$$=\frac{8\times 16}{200}$$=0.64$

3. WHIP (walks + hits per inning): 0.82

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $250\text{IP}$$=250\text{\hspace{0.17em}innings}$$=\frac{250\times 3+0}{3}$$=250$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{55+150}{250}$$=\frac{205}{250}$$=0.82$

4. Per-game rates scale a count to a 10-inning game: 10 times the count, divided by innings

   $H\text{/10}$$=\frac{10\times 150}{250}$$=6$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/10}$$=\frac{10\times 55}{250}$$=2.2$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/10}$$=\frac{10\times 240}{250}$$=9.6$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{240}{55}$$=4.363636$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/10}$$=\frac{10\times 22}{250}$$=0.88$

4. WHIP (walks + hits per inning): 0.93

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $195\text{IP}$$=195\text{\hspace{0.17em}innings}$$=\frac{195\times 3+0}{3}$$=195$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{62+120}{195}$$=\frac{182}{195}$$=0.933333$

4. Per-game rates scale a count to a 11-inning game: 11 times the count, divided by innings

   $H\text{/11}$$=\frac{11\times 120}{195}$$=6.769231$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/11}$$=\frac{11\times 62}{195}$$=3.497436$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/11}$$=\frac{11\times 190}{195}$$=10.717949$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{190}{62}$$=3.064516$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/11}$$=\frac{11\times 20}{195}$$=1.128205$

5. WHIP (walks + hits per inning): 1.09

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $160\text{IP}$$=160\text{\hspace{0.17em}innings}$$=\frac{160\times 3+0}{3}$$=160$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{34+140}{160}$$=\frac{174}{160}$$=1.0875$

4. Per-game rates scale a count to a 10-inning game: 10 times the count, divided by innings

   $H\text{/10}$$=\frac{10\times 140}{160}$$=8.75$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/10}$$=\frac{10\times 34}{160}$$=2.125$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/10}$$=\frac{10\times 180}{160}$$=11.25$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{180}{34}$$=5.294118$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/10}$$=\frac{10\times 18}{160}$$=1.125$

6. WHIP (walks + hits per inning): 0.83

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $225\text{IP}$$=225\text{\hspace{0.17em}innings}$$=\frac{225\times 3+0}{3}$$=225$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{56+130}{225}$$=\frac{186}{225}$$=0.826667$

4. Per-game rates scale a count to a 9-inning game: 9 times the count, divided by innings

   $H\text{/9}$$=\frac{9\times 130}{225}$$=5.2$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/9}$$=\frac{9\times 56}{225}$$=2.24$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/9}$$=\frac{9\times 140}{225}$$=5.6$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{140}{56}$$=2.5$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/9}$$=\frac{9\times 20}{225}$$=0.8$

7. WHIP (walks + hits per inning): 0.98

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $190\text{IP}$$=190\text{\hspace{0.17em}innings}$$=\frac{190\times 3+0}{3}$$=190$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{46+140}{190}$$=\frac{186}{190}$$=0.978947$

4. Per-game rates scale a count to a 9-inning game: 9 times the count, divided by innings

   $H\text{/9}$$=\frac{9\times 140}{190}$$=6.631579$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/9}$$=\frac{9\times 46}{190}$$=2.178947$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/9}$$=\frac{9\times 150}{190}$$=7.105263$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{150}{46}$$=3.26087$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/9}$$=\frac{9\times 15}{190}$$=0.710526$

8. WHIP (walks + hits per inning): 1.43

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $140\text{IP}$$=140\text{\hspace{0.17em}innings}$$=\frac{140\times 3+0}{3}$$=140$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{50+150}{140}$$=\frac{200}{140}$$=1.428571$

4. Per-game rates scale a count to a 8-inning game: 8 times the count, divided by innings

   $H\text{/8}$$=\frac{8\times 150}{140}$$=8.571429$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/8}$$=\frac{8\times 50}{140}$$=2.857143$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/8}$$=\frac{8\times 210}{140}$$=12$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{210}{50}$$=4.2$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/8}$$=\frac{8\times 16}{140}$$=0.914286$

9. WHIP (walks + hits per inning): 1.33

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $180\text{IP}$$=180\text{\hspace{0.17em}innings}$$=\frac{180\times 3+0}{3}$$=180$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{54+185}{180}$$=\frac{239}{180}$$=1.327778$

4. Per-game rates scale a count to a 9-inning game: 9 times the count, divided by innings

   $H\text{/9}$$=\frac{9\times 185}{180}$$=9.25$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/9}$$=\frac{9\times 54}{180}$$=2.7$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/9}$$=\frac{9\times 220}{180}$$=11$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{220}{54}$$=4.074074$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/9}$$=\frac{9\times 16}{180}$$=0.8$

10. WHIP (walks + hits per inning): 0.66

1. Convert the notation: the digit after the point counts outs, and each out is one third of an inning

   $225\text{IP}$$=225\text{\hspace{0.17em}innings}$$=\frac{225\times 3+0}{3}$$=225$

2. WHIP counts the batters a pitcher put on base with walks and hits, per inning pitched

   $\mathrm{WHIP}$$=\frac{\mathrm{BB}+H}{\mathrm{IP}}$

3. Add the walks and hits, then divide by the innings to get baserunners per inning

   $\frac{48+100}{225}$$=\frac{148}{225}$$=0.657778$

4. Per-game rates scale a count to a 10-inning game: 10 times the count, divided by innings

   $H\text{/10}$$=\frac{10\times 100}{225}$$=4.444444$

5. Scale walks the same way, to see how often this pitcher gives free passes

   $\mathrm{BB}\text{/10}$$=\frac{10\times 48}{225}$$=2.133333$

6. Scale strikeouts the same way, to see how often this pitcher gets batters out on their own

   $K\text{/10}$$=\frac{10\times 180}{225}$$=8$

7. Divide strikeouts by walks; a higher ratio means better control

   $K\text{/}\mathrm{BB}$$=\frac{180}{48}$$=3.75$

8. Scale home runs the same way, to see how often big hits get through

   $\mathrm{HR}\text{/10}$$=\frac{10\times 14}{225}$$=0.622222$