#' @example #' ## Printing Numbers #' #' R has a built-in function called `seq` that creates a list of numbers: #' #' seq(3) #' Using `seq`, write a function that prints the first **N** natural numbers, one per line: #' #' #' ~~~ #' print_N(3) #' ~~~ #' {: .language-r} #' #' #' #' ~~~ #' [1] 1 #' [1] 2 #' [1] 3 #' ~~~ #' {: .output} #' #' > ## Solution #' > ~~~ #' > print_N <- function(N) { #' > nseq <- seq(N) #' > for (num in nseq) { #' > print(num) #' > } #' > } #' > ~~~ #' > {: .language-r} #' {: .solution} {: .challenge} #' ## Summing Values #' #' Write a function called `total` that calculates the sum of the values in a vector. #' (R has a built-in function called `sum` that does this for you. #' Please don't use it for this exercise.) #' #' #' ~~~ #' ex_vec <- c(4, 8, 15, 16, 23, 42) #' total(ex_vec) #' ~~~ #' {: .language-r} #' #' #' #' ~~~ #' [1] 108 #' ~~~ #' {: .output} #' #' > ## Solution #' > ~~~ #' > total <- function(vec) { #' > # calculates the sum of the values in a vector #' > vec_sum <- 0 #' > for (num in vec) { #' > vec_sum <- vec_sum + num #' > } #' > return(vec_sum) #' > } #' > ~~~ #' > {: .language-r} #' {: .solution} {: .challenge} #' ## Exponentiation #' #' Exponentiation is built into R: #' #' #' ~~~ #' 2^4 #' ~~~ #' {: .language-r} #' #' #' #' ~~~ #' [1] 16 #' ~~~ #' {: .output} #' #' Write a function called `expo` that uses a loop to calculate the same result. #' #' #' ~~~ #' expo(2, 4) #' ~~~ #' {: .language-r} #' #' #' #' ~~~ #' [1] 16 #' ~~~ #' {: .output} #' #' > ## Solution #' > ~~~ #' > expo <- function(base, power) { #' > result <- 1 #' > for (i in seq(power)) { #' > result <- result * base #' > } #' > return(result) #' > } #' > ~~~ #' > {: .language-r} #' {: .solution} {: .challenge}
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