

Email : naftali.gunawan@student.matanauniversity.ac.id
RPubs : https://rpubs.com/naftalibrigitta/
Jurusan : Statistika Bisnis
Address : Perumahan Ciater Permai
Jl. Anggrek III, Blok A5 No. 10, RT 001, RW 004, Serpong, Tangerang Selatan, Banten 15310.
Intergral
Tentu dan Tak Tentu
library(mosaicCalc)
Fungsi=makeFun(2*x^3~x)
IntegralTentuTakTentu <- function(x)
{
Integral= antiD(Fungsi(x)~x)
IntegralTentu=Integral(0)-Integral(2)
IntegralTakTentu=Integral(0:3)
return (cat(c("Integral Tentu :", IntegralTentu, "\n",
"Integral Tak Tentu :", IntegralTakTentu)))
}
IntegralTentuTakTentu(x)
## Integral Tentu : -8
## Integral Tak Tentu : 0 0.5 8 40.5
Lingkaran dan Bola
Luas, Keliling, dan Volume
lkellvol <- function(π,r) # nama fungsi dan argumen
{ # pembukaan fungsi
luas_lingkaran = π*r^2 # menghitung luas lingkaran
keliling_lingkaran = 2*π*r # menghitung keliling lingkaran
volume_bola = 4/3*π*r^3 # menghitung volume bola
return (cat(c("Luas Lingkaran:", luas_lingkaran, sep = "\n",
"Keliling Lingkaran:", keliling_lingkaran,sep="\n",
"Volume Bola:", volume_bola)))
} # penutupan fungsi
lkellvol(22/7,21) # menggunakan fungsi
## Luas Lingkaran: 1386
## Keliling Lingkaran: 132
## Volume Bola: 38808
Nilai pada Data Berfrekuensi
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