Due date : 30 Dec 2020, 23:59
1 - A dependent function chain is defined as \(h(x)=\frac{log(x)-1}{\sqrt{x}}\), \(g(x)=e^{\sqrt{h(x)}}\) and \(f(x)=sin(g(x))^{cos(g(x))}\). Create a function and solve \(f(x)\) for each x <- 4:250. Print and plot\(f(x)\).
my_fun <- function() {
x <- 4:250
# Fill here
plot(fx)
}
2 - Create a function. Inside;
my_num <- function(n, min, max, threshold) {
# x <- runif(n,min,max) # You can use runif() function or different function
# big_numbers <- (you can use this to fidn which values are bigger than threshold: (x > threshold) )
# if
# else
}
3 - Create a function that calculates the sum of each digit of any number (For instance, sum of digits of 385102 is 3 + 8 + 5 + 1 + 2 = 19). While sum is lower than 50, then add 10 to sum in a loop. In every loop, print a warning sentence.
sumofdig <- function(x) {
# You can use strsplit() function
# sum <-
# while ( ) {
#
# print("sum is lower than 50, so I am going to add more 10")
#
# }
}
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