Jill starts to order some coffee. She adds a small, dark roast. Then she adds a large medium roast with double almond syrup. She adds a medium medium roast with two soy shots (the second one by accident). She reads the price and it's too expensive. So she removes the second coffee (the one with the almond syrup). Then she realizes the third coffee has two soy shots and she removes one. The price looks good, so she submits the order.
| # Coffee shop scenario | |
| Background: *This scenario is from a self-service ordering touchscreen at a coffee shop that you are assigned to develop. Jill is a customer who wants some coffee.* | |
| Operation set: | |
| (defn create-order []) ;;=> Order | |
| (defn add-coffee [order coffee]) ;;=> Order | |
| (defn order-price [order]) ;;=> Price | |
| (defn remove-coffee [order coffee-index]) ;;=> Order |
| # Coffee shop scenario | |
| Background: *This scenario is from a self-service ordering touchscreen at a coffee shop that you are assigned to develop. Jill is a customer who wants some coffee.* | |
| Jill starts to order some coffee at the touchscreen. She adds a small, dark roast. Then | |
| she adds a large medium roast with double almond syrup. She adds a | |
| medium medium roast with two soy milk shots (the second one by | |
| accident). She reads the price and it's too expensive. So she removes | |
| the second coffee (the one with the almond syrup). Then she realizes | |
| the third coffee has two soy milk shots and she removes one. The price |
| /** | |
| // Using number of minutes for prep time | |
| mealPrep([120]) | |
| 2 // one single long dish | |
| mealPrep([30, 30, 30, 20]) | |
| 2 // multiple shorter dishes | |
| ^ | |
| I don't understand, this should take 60 minutes. |
Super Digit
This is kind of a contrived problem, but it's the kind that breeds lots of interesting implementations and tests your understanding of lower-level details. So let's do it!
You're given an integer n and an integer k. There is an integer p
that is k instances of the digits of n concatenated together. For example:
Box of chocolates
You work at a chocolate shop that makes two sizes of chocolates:
- Small (2 grams each)
- Large (5 grams each)
When someone orders a box of chocolates, they order by total mass. It's your job to figure out how to fulfill the order using a combination of small and large chocolates to exactly hit the total mass ordered.
How many digits?
Imagine you took all the integers between n and m (exclusive, n < m) and concatenated them together. How many digits would you have? Write a function that takes two numbers and returns how many digits. Note that the numbers can get very big, so it is not possible to build the string in the general case.
Examples:
(num-digits 0 1) ;=> 0 (there are no integers between 0 and 1)
(num-digits 0 10) ;=> 9 (1, 2, 3, 4, 5, 6, 7, 8, 9)
(num-digits 9 100) ;=> 180Least common multiple
Write a function that finds the least common multiple of a collection of numbers. Remember that the least common multiple is the smallest integer that is evenly divisible by all the numbers in the collection.
Examples:
(lcm []) ;=> nil (undefined)
(lcm [10]) ;=> 10
(lcm [2 4]) ;=> 4Simplifying fractions
A harder one for this week.
Fractions are often represented in simplified form, where the numerator and denominator share only the factor 1. Write a function simplify that takes two integers (representing the numerator and denominator) and simplifies the fraction they represent, returning the two numbers.
Examples
;; the fraction 10/10Roboto
A futuristic robot is programmed to take in a sequence of numbers. Each number
is the distance to travel in a cardinal direction (north, south, east, west). It
starts facing north at (0, 0), travels straight ahead by the distance given in
the first number, then turns 90 degrees clockwise, now facing east. Then it
repeats with the next number. Your job is to calculate where it ends up at the
end of the sequence.
Examples