HR_before <- c(11, 13, 12)
# Average Number of Home-runs per season wanted
wanted_HR <- 20
# Number of seasons
n_seasons <- 4
# Needed Home-runs on season 4
x_4 <- n_seasons*wanted_HR - sum(HR_before)
# Minimum number of Home-runs needed by Robert
x_4
[1] 44
According to the calculations above, Robert must hit 44 home-runs or
better on this season to get an average number of home-runs per season
of at least 20.
# Robert's performance
Robert_HRs <- c(11, 13, 12,44)
# Find mean
mean(Robert_HRs)
[1] 20
# Find the maximum number of home-runs during the four seasons period
max(Robert_HRs)
[1] 44
# Find the minimum number of home-runs during the four seasons period
min(Robert_HRs)
[1] 11
summary(Robert_HRs)
Min. 1st Qu. Median Mean 3rd Qu. Max.
11.00 11.75 12.50 20.00 20.75 44.00
n_1 <- 10
n_2 <- 4
y_1 <- 72000
y_2 <- 84000
# Mean salary overall
salary_ave <- (n_1*y_1 + n_2*y_2)/(n_1+n_2)
salary_ave
[1] 75428.57
n_1 <- 7
n_2 <- 9
y_1 <- 102000
y_2 <- 91000
# Mean salary overall
salary_ave <- (n_1*y_1 + n_2*y_2)/(n_1+n_2)
salary_ave
[1] 95812.5
#getwd()
contract_length <- read.table("allcontracts.csv", header = TRUE, sep = ",")
contract_years <- contract_length$years
# Mean
contracts_mean <- mean(contract_years)
contracts_mean
[1] 3.458918
# Find number of observations
contracts_n <- length(contract_years)
# Find standard deviation
contracts_sd <- sd(contract_years)
contracts_w1sd <- sum((contract_years - contracts_mean)/contracts_sd < 1)/ contracts_n
# Percentage of observation within one standard deviation of the mean
contracts_w1sd
# Create histogram
hist(contract_years,xlab = "Years Left in Contract",col = "green",border = "red", xlim = c(0,8), ylim = c(0,225),
breaks = 5)

**Question 3
doubles <- read.table("doubles_hit.csv", header = TRUE, sep = ",")
doublesnumber <- doubles$doublesnumber
# Your code goes here
# Your code goes here
LS0tCnRpdGxlOiAiUiBOb3RlYm9vayIKb3V0cHV0OiBodG1sX25vdGVib29rCi0tLQoKCgpgYGB7cn0KSFJfYmVmb3JlIDwtIGMoMTEsIDEzLCAxMikKIyBBdmVyYWdlIE51bWJlciBvZiBIb21lLXJ1bnMgcGVyIHNlYXNvbiB3YW50ZWQKd2FudGVkX0hSIDwtIDIwCiMgTnVtYmVyIG9mIHNlYXNvbnMKbl9zZWFzb25zIDwtIDQKIyBOZWVkZWQgSG9tZS1ydW5zIG9uIHNlYXNvbiA0CnhfNCA8LSBuX3NlYXNvbnMqd2FudGVkX0hSIC0gc3VtKEhSX2JlZm9yZSkKIyBNaW5pbXVtIG51bWJlciBvZiBIb21lLXJ1bnMgbmVlZGVkIGJ5IFJvYmVydAp4XzQKYGBgCkFjY29yZGluZyB0byB0aGUgY2FsY3VsYXRpb25zIGFib3ZlLCBSb2JlcnQgbXVzdCBoaXQgNDQgaG9tZS1ydW5zIG9yIGJldHRlciBvbiB0aGlzIHNlYXNvbiB0byBnZXQgYW4gYXZlcmFnZSBudW1iZXIgb2YgaG9tZS1ydW5zIHBlciBzZWFzb24gb2YgYXQgbGVhc3QgMjAuCmBgYHtyfQojIFJvYmVydCdzIHBlcmZvcm1hbmNlClJvYmVydF9IUnMgPC0gYygxMSwgMTMsIDEyLDQ0KQojIEZpbmQgbWVhbgptZWFuKFJvYmVydF9IUnMpCmBgYAoKCgoKYGBge3J9CiMgRmluZCB0aGUgbWF4aW11bSBudW1iZXIgb2YgaG9tZS1ydW5zIGR1cmluZyB0aGUgZm91ciBzZWFzb25zIHBlcmlvZAptYXgoUm9iZXJ0X0hScykKYGBgCgoKYGBge3J9CiMgRmluZCB0aGUgbWluaW11bSBudW1iZXIgb2YgaG9tZS1ydW5zIGR1cmluZyB0aGUgZm91ciBzZWFzb25zIHBlcmlvZAptaW4oUm9iZXJ0X0hScykKYGBgCgoKCmBgYHtyfQpzdW1tYXJ5KFJvYmVydF9IUnMpCmBgYAoKCmBgYHtyfQpuXzEgPC0gMTAKbl8yIDwtIDQKeV8xIDwtIDcyMDAwCnlfMiA8LSA4NDAwMAojIE1lYW4gc2FsYXJ5IG92ZXJhbGwKc2FsYXJ5X2F2ZSA8LSAgKG5fMSp5XzEgKyBuXzIqeV8yKS8obl8xK25fMikKc2FsYXJ5X2F2ZQpgYGAKCgpgYGB7cn0Kbl8xIDwtIDcKbl8yIDwtIDkKeV8xIDwtIDEwMjAwMAp5XzIgPC0gOTEwMDAKIyBNZWFuIHNhbGFyeSBvdmVyYWxsCnNhbGFyeV9hdmUgPC0gIChuXzEqeV8xICsgbl8yKnlfMikvKG5fMStuXzIpCnNhbGFyeV9hdmUKYGBgCgoKYGBge3J9CiNnZXR3ZCgpCmBgYAoKCmBgYHtyfQpjb250cmFjdF9sZW5ndGggPC0gcmVhZC50YWJsZSgiYWxsY29udHJhY3RzLmNzdiIsIGhlYWRlciA9IFRSVUUsIHNlcCA9ICIsIikKY29udHJhY3RfeWVhcnMgPC0gY29udHJhY3RfbGVuZ3RoJHllYXJzCmBgYAoKCgoKYGBge3J9CiMgTWVhbiAKY29udHJhY3RzX21lYW4gIDwtIG1lYW4oY29udHJhY3RfeWVhcnMpCmNvbnRyYWN0c19tZWFuCmBgYAoKCgoKYGBge3J9CiMgRmluZCBudW1iZXIgb2Ygb2JzZXJ2YXRpb25zCmNvbnRyYWN0c19uIDwtIGxlbmd0aChjb250cmFjdF95ZWFycykKIyBGaW5kIHN0YW5kYXJkIGRldmlhdGlvbgpjb250cmFjdHNfc2QgPC0gc2QoY29udHJhY3RfeWVhcnMpCmBgYAoKCgoKYGBge3J9CmNvbnRyYWN0c193MXNkIDwtIHN1bSgoY29udHJhY3RfeWVhcnMgLSBjb250cmFjdHNfbWVhbikvY29udHJhY3RzX3NkIDwgMSkvIGNvbnRyYWN0c19uCiMgUGVyY2VudGFnZSBvZiBvYnNlcnZhdGlvbiB3aXRoaW4gb25lIHN0YW5kYXJkIGRldmlhdGlvbiBvZiB0aGUgbWVhbgpjb250cmFjdHNfdzFzZApgYGAKCgoKCgoKYGBge3J9CiMgQ3JlYXRlIGhpc3RvZ3JhbQpoaXN0KGNvbnRyYWN0X3llYXJzLHhsYWIgPSAiWWVhcnMgTGVmdCBpbiBDb250cmFjdCIsY29sID0gImdyZWVuIixib3JkZXIgPSAicmVkIiwgeGxpbSA9IGMoMCw4KSwgeWxpbSA9IGMoMCwyMjUpLAogICBicmVha3MgPSA1KQpgYGAKCgoKKipRdWVzdGlvbiAzCmBgYHtyfQpkb3VibGVzIDwtIHJlYWQudGFibGUoImRvdWJsZXNfaGl0LmNzdiIsIGhlYWRlciA9IFRSVUUsIHNlcCA9ICIsIikKZG91Ymxlc251bWJlciA8LSBkb3VibGVzJGRvdWJsZXNudW1iZXIKYGBgCgoKCmBgYHtyfQojIFlvdXIgY29kZSBnb2VzIGhlcmUKYGBgCgoKCmBgYHtyfQojIFlvdXIgY29kZSBnb2VzIGhlcmUKYGBg