// This is a bigger exercise than most of the others! You can do it! // Here is your mission, should you choose to accept it: // 1. Complete the divide function to get the first four tests to pass // 2. Uncomment the last two tests and get them to pass by filling in // values for `x` using `division_results`. // Scroll down for a minor hint for part 2, and scroll down further for // a major hint. // Have fun :-) #[derive(Debug, PartialEq, Eq)] pub enum DivisionError { NotDivisible(NotDivisibleError), DivideByZero, } #[derive(Debug, PartialEq, Eq)] pub struct NotDivisibleError { dividend: i32, divisor: i32, } // This function should calculate `a` divided by `b` if `a` is // evenly divisible by b. // Otherwise, it should return a suitable error. pub fn divide(a: i32, b: i32) -> Result { } #[cfg(test)] mod tests { use super::*; // Tests that verify your `divide` function implementation #[test] fn test_success() { assert_eq!(divide(81, 9), Ok(9)); } #[test] fn test_not_divisible() { assert_eq!( divide(81, 6), Err(DivisionError::NotDivisible(NotDivisibleError{ dividend: 81, divisor: 6 })) ); } #[test] fn test_divide_by_0() { assert_eq!(divide(81, 0), Err(DivisionError::DivideByZero)); } #[test] fn test_divide_0_by_something() { assert_eq!(divide(0, 81), Ok(0)); } // Iterator exercises using your `divide` function /* #[test] fn result_with_list() { let numbers = vec![27, 297, 38502, 81]; let division_results = numbers.into_iter().map(|n| divide(n, 27)); let x //... Fill in here! assert_eq!(format!("{:?}", x), "Ok([1, 11, 1426, 3])"); } #[test] fn list_of_results() { let numbers = vec![27, 297, 38502, 81]; let division_results = numbers.into_iter().map(|n| divide(n, 27)); let x //... Fill in here! assert_eq!(format!("{:?}", x), "[Ok(1), Ok(11), Ok(1426), Ok(3)]"); } */ } // Minor hint: In each of the two cases in the match in main, you can create x with either a 'turbofish' or by hinting the type of x to the compiler. You may try both. // Major hint: Have a look at the Iter trait and at the explanation of its collect function. Especially the part about Result is interesting.