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titanic=read.csv("Titanic Data.csv")
View(titanic)
You can also embed plots, for example:
## [1] 889
sum(titanic$Survived)
## [1] 340
mean(titanic$Survived)
## [1] 0.3824522
mytable <- xtabs(~Survived+Pclass,data = titanic)
ftable(mytable)
## Pclass 1 2 3
## Survived
## 0 80 97 372
## 1 134 87 119
ftable(mytable)[2]
## [1] 134
prop.table(mytable,2)
## Pclass
## Survived 1 2 3
## 0 0.3738318 0.5271739 0.7576375
## 1 0.6261682 0.4728261 0.2423625
prop.table(mytable,2)[1]
## [1] 0.3738318
mytable2 <- xtabs(~Survived+Sex+Pclass,data = titanic)
ftable(mytable2)
## Pclass 1 2 3
## Survived Sex
## 0 female 3 6 72
## male 77 91 300
## 1 female 89 70 72
## male 45 17 47
ftable(mytable2)[3]#no of females in firstclass who survived
## [1] 89
mytable3 <- xtabs(~Survived+Sex,data = titanic)
ftable(mytable3)
## Sex female male
## Survived
## 0 81 468
## 1 231 109
prop.table(mytable3,1)
## Sex
## Survived female male
## 0 0.1475410 0.8524590
## 1 0.6794118 0.3205882
prop.table(mytable3,1)[2]*100#percentage of survivors who were female
## [1] 67.94118
prop.table(mytable,2)
## Pclass
## Survived 1 2 3
## 0 0.3738318 0.5271739 0.7576375
## 1 0.6261682 0.4728261 0.2423625
prop.table(mytable3,2)[2]*100#percentage of females who were survivors
## [1] 74.03846
chisq.test(mytable3)
##
## Pearson's Chi-squared test with Yates' continuity correction
##
## data: mytable3
## X-squared = 258.43, df = 1, p-value < 2.2e-16
Note that the p value << 0.05.so we reject the null hypotesis which we assume to take that Survived and sex are independent.so no of females survived is greater than the number of males survived that is the hypotesis is correct.