作業
flights 檔是一個來自 nycflights13
套件之極為龐大的資料檔,請自行瀏覽其內容,接著請回答如下問題:
1. 使用 str() 以及 summary() 指令查驗其內容,
指出其所含連續變量與類別變量的數目
文字型變量 carrier, tailnum, origin, dest 都是類別變量
附帶說明:
time_hour
是所謂的「日期/時間」變量,是另外一種特殊類型,這在之後對時間序列資料的分析中非常重要
2. 先截取檔案的前 500 筆樣本,再使用兩種指令分別製作兩個連續變量
air_time 與 distance 之間的 scatter plot
plot(flights[1:500,]$distance,flights[1:500,]$air_time)
flights[1:500,] |> ggplot() + geom_point(aes(distance,air_time))
附帶說明:
flights[1:500,] |> na.omit() |> ggplot() + geom_point(aes(distance,air_time))
這個 ggplot 的指令多加了 na.omit() 函數,先清除檔案中的缺漏值
(任何包含缺漏值的列都將被刪除) 再製圖,可避免警語的出現
3. 就同樣的檔案前 500 筆樣本使用 tapply() 函式對連續變量 distance
計算依類別變量 origin 進行分組後的各分組 mean 、 sd 以及 max,
請分別使用 enframe() 函式將前述向量結果轉換成 data.frame 後再製作 bar
plot
f = flights[1:500,]
tapply(f$distance,f$origin,mean)
tapply(f$distance,f$origin,sd)
tapply(f$distance,f$origin,max)
tapply(f$distance,f$origin,mean) |> enframe() |>
ggplot() + geom_col(aes(name,value))
tapply(f$distance,f$origin,sd) |> enframe() |>
ggplot() + geom_col(aes(name,value))
tapply(f$distance,f$origin,max) |> enframe() |>
ggplot() + geom_col(aes(name,value))
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