freeCodeCamp/curriculum/challenges/english/08-coding-interview-prep/project-euler/problem-89-roman-numerals.english.md at 1ee03344eff37d3d9341dcc3d2813ff48dabbadb

Files

Kristofer Koishigawa 6cfd0fc503 fix: improve Project Euler descriptions, challenge seeds, and test cases (#38016 )

* fix: improve Project Euler descriptions and test case

Improve formatting of Project Euler test descriptions. Also add poker hands array and new test case for problem 54

* feat: add typeof tests and gave functions proper names for first 100 challenges

* fix: continue fixing test descriptions and adding "before test" sections

* fix: address review comments

* fix: adjust grids in 18 and 67 and fix some text that reference files rather than the given arrays

* fix: implement bug fixes and improvements from review

* fix: remove console.log statements from seed and solution

2020-02-28 06:39:47 -06:00

14 KiB

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id, challengeType, title, forumTopicId

id	challengeType	title	forumTopicId
5900f3c51000cf542c50fed7	5	Problem 89: Roman numerals	302204

Description

For a number written in Roman numerals to be considered valid there are basic rules which must be followed. Even though the rules allow some numbers to be expressed in more than one way there is always a "best" way of writing a particular number.

For example, it would appear that there are at least six ways of writing the number sixteen:

IIIIIIIIIIIIIIII
VIIIIIIIIIII
VVIIIIII
XIIIIII
VVVI
XVI

However, according to the rules only XIIIIII and XVI are valid, and the last example is considered to be the most efficient, as it uses the least number of numerals.

The array, roman, contains one thousand numbers written in valid, but not necessarily minimal, Roman numerals; see About... Roman Numerals for the definitive rules for this problem.

Find the number of characters saved by writing each of these in their minimal form.

Note: You can assume that all the Roman numerals in the array contain no more than four consecutive identical units.

Instructions

Tests

tests:
  - text: <code>romanNumerals(roman)</code> should return a number.
    testString: assert(typeof romanNumerals(roman) === 'number');
  - text: <code>romanNumerals(roman)</code> should return 743.
    testString: assert.strictEqual(romanNumerals(roman), 743);

Challenge Seed

function romanNumerals(arr) {
  // Good luck!
  return true;
}

// Only change code above this line

const roman = [
  'MMMMDCLXXII','MMDCCCLXXXIII','MMMDLXVIIII','MMMMDXCV','DCCCLXXII','MMCCCVI','MMMCDLXXXVII','MMMMCCXXI','MMMCCXX','MMMMDCCCLXXIII','MMMCCXXXVII','MMCCCLXXXXIX','MDCCCXXIIII','MMCXCVI','CCXCVIII','MMMCCCXXXII','MDCCXXX','MMMDCCCL','MMMMCCLXXXVI','MMDCCCXCVI','MMMDCII','MMMCCXII','MMMMDCCCCI','MMDCCCXCII','MDCXX','CMLXXXVII','MMMXXI','MMMMCCCXIV','MLXXII','MCCLXXVIIII','MMMMCCXXXXI','MMDCCCLXXII','MMMMXXXI','MMMDCCLXXX','MMDCCCLXXIX','MMMMLXXXV','MCXXI','MDCCCXXXVII','MMCCCLXVII','MCDXXXV','CCXXXIII','CMXX','MMMCLXIV','MCCCLXXXVI','DCCCXCVIII','MMMDCCCCXXXIV','CDXVIIII','MMCCXXXV','MDCCCXXXII','MMMMD','MMDCCLXIX','MMMMCCCLXXXXVI','MMDCCXLII','MMMDCCCVIIII','DCCLXXXIIII','MDCCCCXXXII','MMCXXVII','DCCCXXX','CCLXIX','MMMXI','MMMMCMLXXXXVIII','MMMMDLXXXVII','MMMMDCCCLX','MMCCLIV','CMIX','MMDCCCLXXXIIII','CLXXXII','MMCCCCXXXXV','MMMMDLXXXVIIII','MMMDCCCXXI','MMDCCCCLXXVI','MCCCCLXX','MMCDLVIIII','MMMDCCCLIX','MMMMCCCCXIX','MMMDCCCLXXV','XXXI','CDLXXXIII','MMMCXV','MMDCCLXIII','MMDXXX','MMMMCCCLVII','MMMDCI','MMMMCDLXXXIIII','MMMMCCCXVI','CCCLXXXVIII','MMMMCML','MMMMXXIV','MMMCCCCXXX','DCCX','MMMCCLX','MMDXXXIII','CCCLXIII','MMDCCXIII','MMMCCCXLIV','CLXXXXI','CXVI','MMMMCXXXIII','CLXX','DCCCXVIII','MLXVII','DLXXXX','MMDXXI','MMMMDLXXXXVIII','MXXII','LXI','DCCCCXLIII','MMMMDV','MMMMXXXIV','MDCCCLVIII','MMMCCLXXII','MMMMDCCXXXVI','MMMMLXXXIX','MDCCCLXXXI','MMMMDCCCXV','MMMMCCCCXI','MMMMCCCLIII','MDCCCLXXI','MMCCCCXI','MLXV','MMCDLXII','MMMMDXXXXII','MMMMDCCCXL','MMMMCMLVI','CCLXXXIV','MMMDCCLXXXVI','MMCLII','MMMCCCCXV','MMLXXXIII','MMMV','MMMV','DCCLXII','MMDCCCCXVI','MMDCXLVIII','CCLIIII','CCCXXV','MMDCCLXXXVIIII','MMMMDCLXXVIII','MMMMDCCCXCI','MMMMCCCXX','MMCCXLV','MMMDCCCLXIX','MMCCLXIIII','MMMDCCCXLIX','MMMMCCCLXIX','CMLXXXXI','MCMLXXXIX','MMCDLXI','MMDCLXXVIII','MMMMDCCLXI','MCDXXV','DL','CCCLXXII','MXVIIII','MCCCCLXVIII','CIII','MMMDCCLXXIIII','MMMDVIII','MMMMCCCLXXXXVII','MMDXXVII','MMDCCLXXXXV','MMMMCXLVI','MMMDCCLXXXII','MMMDXXXVI','MCXXII','CLI','DCLXXXIX','MMMCLI','MDCLXIII','MMMMDCCXCVII','MMCCCLXXXV','MMMDCXXVIII','MMMCDLX','MMMCMLII','MMMIV','MMMMDCCCLVIII','MMMDLXXXVIII','MCXXIV','MMMMLXXVI','CLXXIX','MMMCCCCXXVIIII','DCCLXXXV','MMMDCCCVI','LI','CLXXXVI','MMMMCCCLXXVI','MCCCLXVI','CCXXXIX','MMDXXXXI','MMDCCCXLI','DCCCLXXXVIII','MMMMDCCCIV','MDCCCCXV','MMCMVI','MMMMCMLXXXXV','MMDCCLVI','MMMMCCXLVIII','DCCCCIIII','MMCCCCIII','MMMDCCLXXXVIIII','MDCCCLXXXXV','DVII','MMMV','DCXXV','MMDCCCXCV','DCVIII','MMCDLXVI','MCXXVIII','MDCCXCVIII','MMDCLX','MMMDCCLXIV','MMCDLXXVII','MMDLXXXIIII','MMMMCCCXXII','MMMDCCCXLIIII','DCCCCLXVII','MMMCLXXXXIII','MCCXV','MMMMDCXI','MMMMDCLXXXXV','MMMCCCLII','MMCMIX','MMDCCXXV','MMDLXXXVI','MMMMDCXXVIIII','DCCCCXXXVIIII','MMCCXXXIIII','MMDCCLXXVIII','MDCCLXVIIII','MMCCLXXXV','MMMMDCCCLXXXVIII','MMCMXCI','MDXLII','MMMMDCCXIV','MMMMLI','DXXXXIII','MMDCCXI','MMMMCCLXXXIII','MMMDCCCLXXIII','MDCLVII','MMCD','MCCCXXVII','MMMMDCCIIII','MMMDCCXLVI','MMMCLXXXVII','MMMCCVIIII','MCCCCLXXIX','DL','DCCCLXXVI','MMDXCI','MMMMDCCCCXXXVI','MMCII','MMMDCCCXXXXV','MMMCDXLV','MMDCXXXXIV','MMD','MDCCCLXXXX','MMDCXLIII','MMCCXXXII','MMDCXXXXVIIII','DCCCLXXI','MDXCVIIII','MMMMCCLXXVIII','MDCLVIIII','MMMCCCLXXXIX','MDCLXXXV','MDLVIII','MMMMCCVII','MMMMDCXIV','MMMCCCLXIIII','MMIIII','MMMMCCCLXXIII','CCIII','MMMCCLV','MMMDXIII','MMMCCCXC','MMMDCCCXXI','MMMMCCCCXXXII','CCCLVI','MMMCCCLXXXVI','MXVIIII','MMMCCCCXIIII','CLXVII','MMMCCLXX','CCCCLXIV','MMXXXXII','MMMMCCLXXXX','MXL','CCXVI','CCCCLVIIII','MMCCCII','MCCCLVIII','MMMMCCCX','MCDLXXXXIV','MDCCCXIII','MMDCCCXL','MMMMCCCXXIII','DXXXIV','CVI','MMMMDCLXXX','DCCCVII','MMCMLXIIII','MMMDCCCXXXIII','DCCC','MDIII','MMCCCLXVI','MMMCCCCLXXI','MMDCCCCXVIII','CCXXXVII','CCCXXV','MDCCCXII','MMMCMV','MMMMCMXV','MMMMDCXCI','DXXI','MMCCXLVIIII','MMMMCMLII','MDLXXX','MMDCLXVI','CXXI','MMMDCCCLIIII','MMMCXXI','MCCIII','MMDCXXXXI','CCXCII','MMMMDXXXV','MMMCCCLXV','MMMMDLXV','MMMCCCCXXXII','MMMCCCVIII','DCCCCLXXXXII','MMCLXIV','MMMMCXI','MLXXXXVII','MMMCDXXXVIII','MDXXII','MLV','MMMMDLXVI','MMMCXII','XXXIII','MMMMDCCCXXVI','MMMLXVIIII','MMMLX','MMMCDLXVII','MDCCCLVII','MMCXXXVII','MDCCCCXXX','MMDCCCLXIII','MMMMDCXLIX','MMMMCMXLVIII','DCCCLXXVIIII','MDCCCLIII','MMMCMLXI','MMMMCCLXI','MMDCCCLIII','MMMDCCCVI','MMDXXXXIX','MMCLXXXXV','MMDXXX','MMMXIII','DCLXXIX','DCCLXII','MMMMDCCLXVIII','MDCCXXXXIII','CCXXXII','MMMMDCXXV','MMMCCCXXVIII','MDCVIII','MMMCLXXXXIIII','CLXXXI','MDCCCCXXXIII','MMMMDCXXX','MMMDCXXIV','MMMCCXXXVII','MCCCXXXXIIII','CXVIII','MMDCCCCIV','MMMMCDLXXV','MMMDLXIV','MDXCIII','MCCLXXXI','MMMDCCCXXIV','MCXLIII','MMMDCCCI','MCCLXXX','CCXV','MMDCCLXXI','MMDLXXXIII','MMMMDCXVII','MMMCMLXV','MCLXVIII','MMMMCCLXXVI','MMMDCCLXVIIII','MMMMDCCCIX','DLXXXXIX','DCCCXXII','MMMMIII','MMMMCCCLXXVI','DCCCXCIII','DXXXI','MXXXIIII','CCXII','MMMDCCLXXXIIII','MMMCXX','MMMCMXXVII','DCCCXXXX','MMCDXXXVIIII','MMMMDCCXVIII','LV','MMMDCCCCVI','MCCCII','MMCMLXVIIII','MDCCXI','MMMMDLXVII','MMCCCCLXI','MMDCCV','MMMCCCXXXIIII','MMMMDI','MMMDCCCXCV','MMDCCLXXXXI','MMMDXXVI','MMMDCCCLVI',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];

romanNumerals(roman);

Solution

// solution required

14 KiB Raw Blame History