Cody

# Problem 27. Pangrams!

Solution 1909281

Submitted on 22 Aug 2019 by Sam McPheeters
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### Test Suite

Test Status Code Input and Output
1   Pass
x = 'The quick brown fox jumps over a lazy dog'; y_correct = true; assert(isequal(isPangram(x),y_correct))

temp_str = 'thequickbrownfxjmpsvalzydg' tf = logical 1

2   Pass
x = 'The quick brown fox jumped over a lazy dog'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'thequickbrownfxjmpdvalzyg' tf = logical 0

3   Pass
x = 'Pack my box with five dozen liquor jugs'; y_correct = true; assert(isequal(isPangram(x),y_correct))

temp_str = 'packmyboxwithfvedznlqurjgs' tf = logical 1

4   Pass
x = 'Pack my box with four dozen liquor jugs'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'packmyboxwithfurdzenlqjgs' tf = logical 0

5   Pass
x = 'Sphinx of black quartz, judge my vow'; y_correct = true; assert(isequal(isPangram(x),y_correct))

temp_str = 'sphinxofblackqurtzjdgemyvw' tf = logical 1

6   Pass
x = 'Sphinx of black onyx, judge my vow'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'sphinxofblackyjudgemvw' tf = logical 0

7   Pass
x = 'Wonderful watermelon, bringer of life.'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'wonderfulatmbig' tf = logical 0

8   Pass
x = 'Dastardly dumpling, harbinger of doom!'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'dastrlyumpinghbeof' tf = logical 0

9   Pass
x = 'AbcDE FgHiJKl mmoPQrstuV Wxyz'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'abcdefghijklmopqrstuvwxyz' tf = logical 0

10   Pass
x = 'With quiz game Cody for MATLAB, expect perverse junk.'; y_correct = true; assert(isequal(isPangram(x),y_correct))

temp_str = 'withquzgamecodyfrlbxpvsjnk' tf = logical 1

11   Pass
x = 'Punctuation marks like @#\$%^</&>*?!!, when used in cartoons to stand in for swearing, are called "grawlix".'; y_correct = false; assert(isequal(isPangram(x),y_correct))

temp_str = 'punctaiomrkslewhdfgx' tf = logical 0