plot(cars)

`

``
```{r}
Error: unexpected symbol in:
"``
`"
3==5
[1] FALSE
3==8
[1] FALSE
3==3
[1] TRUE
3==(2+1)
[1] TRUE
4!=4
[1] FALSE
2!=4
[1] TRUE
TRUE | FALSE
[1] TRUE
TRUE & FALSE
[1] FALSE
!FALSE
[1] TRUE
!TRUE
[1] FALSE
!FALSE & FALSE | TRUE
[1] TRUE
!FALSE & TRUE | TRUE 
[1] TRUE
2>5|1==3
[1] FALSE
11>7|4==3
[1] TRUE
log(10)
[1] 2.302585
log10(10)
[1] 1
log10(100)
[1] 2
log10(1000)
[1] 3
log10(500)
[1] 2.69897
log(10,base =5)
[1] 1.430677
log(10)#ln of 
[1] 2.302585
log10(10)
[1] 1
BA=(29)/(112)
BA
[1] 0.2589286
Batting_Average=round(BA,digits = 3)
Batting_Average
[1] 0.259
BA_1 =(42)/212
Batting_Average1=round(BA_1,digits = 3)
Batting_Average1
[1] 0.198
OBP=(172+84+5)/(515+84+5+6)
OBP
[1] 0.4278689

#Question_2:What is the batting average of a player that bats 42 hits in 212 at bats?

#On Base Percentage #OBP=(H+BB+HBP)/(At Bats+BB+HBP+SF) #Let us compute the OBP for a player with the following general stats #AB=515,H=172,BB=84,HBP=5,SF=6 OBP=(172+84+5)/(515+84+5+6) OBP

On_Base_Percentage=round(OBP,digits = 3)
On_Base_Percentage
[1] 0.428
OBP=(156+65+3)/(565+56+3+7)
On_Base_Percentage2=round(OBP,digits =3)
On_Base_Percentage2
[1] 0.355

#Question_3:Compute the OBP for a player with the following general stats: #AB=565,H=156,BB=65,HBP=3,SF=7

Total_bases<-136+214
Total_bases
[1] 350
ls()
[1] "BA"                  "BA_1"                "Batting_Average"     "Batting_Average1"    "OBP"                
[6] "On_Base_Percentage"  "On_Base_Percentage2" "Total_bases"        
rm(Total_bases)
ls()
[1] "BA"                  "BA_1"                "Batting_Average"     "Batting_Average1"    "OBP"                
[6] "On_Base_Percentage"  "On_Base_Percentage2"
pitches_by_innings <- c(12,15,10,20,10)
pitches_by_innings
[1] 12 15 10 20 10
Wins_Season <- c(94,88,96,87,79)
Wins_Season
[1] 94 88 96 87 79
Strikes_Innings <- c(5,6,9,7,14)
Strikes_Innings
[1]  5  6  9  7 14
rep(2,5)
[1] 2 2 2 2 2
1:6
[1] 1 2 3 4 5 6
seq(3,10,3)
[1] 3 6 9
Strikes_Innings
[1]  5  6  9  7 14
Wins_Season
[1] 94 88 96 87 79
pitches_by_innings
[1] 12 15 10 20 10
Strikes_Innings+pitches_by_innings
[1] 17 21 19 27 24
Strikes_Innings==pitches_by_innings
[1] FALSE FALSE FALSE FALSE FALSE
length(pitches_by_innings)
[1] 5
min(pitches_by_innings)
[1] 10
max(pitches_by_innings)
[1] 20
mean(pitches_by_innings)
[1] 13.4
pitches_by_innings[3]
[1] 10
pitches_by_innings[1]
[1] 12
pitches_by_innings[5]
[1] 10
pitches_by_innings[length(pitches_by_innings)]
[1] 10
pitches_by_innings[c(2,3,4)]
[1] 15 10 20
players_positions<- c("catchers","pitchers","infielders","outfielders")
players_positions
[1] "catchers"    "pitchers"    "infielders"  "outfielders"
soccer_positions<- c("goalkeepers","defenders","midfielders","forwards")
soccer_positions
[1] "goalkeepers" "defenders"   "midfielders" "forwards"   
data.frame(bonus =c(2,3,1),#in millions
           active_roster = c("yes","No","yes"),
           salary =c(1.5,2.5,1))#in millions
sample(1:9,size =2)
[1] 5 8
x<-c("yes","no","no","no","yes","yes","yes","yes","yes","yes")
x
 [1] "yes" "no"  "no"  "no"  "yes" "yes" "yes" "yes" "yes" "yes"
table(x)
x
 no yes 
  3   7 
sals <- c(12,.4,5,2,50,8,3,1,4,0.25)
mean(sals)
[1] 8.565
var(sals)
[1] 225.5145
sd(sals)
[1] 15.01714
median(sals)
[1] 3.5
# Tukey's five number summary, usefull for boxplots
# five numbers: min, lower hinge, median, upper hinge, max
fivenum(sals)
[1]  0.25  1.00  3.50  8.00 50.00
summary(sals)
   Min. 1st Qu.  Median    Mean 3rd Qu.    Max. 
  0.250   1.250   3.500   8.565   7.250  50.000 
getmode <- function(x) { ux <- unique(x)
ux[which.max(tabulate(match(x,ux)))]}
getmode(pitches_by_innings)
[1] 10
getmode(Wins_Season)
[1] 94
Wins_Season
[1] 94 88 96 87 79
#Question_8: Summarize the following survey with the `table()` command:
#What is your favorite day of the week to watch baseball? A total of 10 fans submitted this survey.
#Saturday, Saturday, Sunday, Monday, Saturday,Tuesday, Sunday, Friday, Friday, Monday
game_day<-c("Saturday", "Saturday", "Sunday", "Monday", "Saturday","Tuesday", "Sunday", "Friday", "Friday", "Monday")
table(game_day)
game_day
  Friday   Monday Saturday   Sunday  Tuesday 
       2        2        3        2        1 
getmode(game_day)
[1] "Saturday"
getmode(game_day)
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