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103 lines
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<h1 class="puzTitle">Absolutely Christmas Crackers Puzzle - Solution</h1>
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<div class="puzPuzzle"><h2>The Puzzle:</h2>
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<div class="puzThumb"><img src="images/xmas-tree.gif" width="75" height="93" alt="Absolutely Christmas Crackers" style="border-style: none" /></div>
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Last month I sent off for one of those kits which you can use to make your own Christmas Crackers. <br />
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<br />
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The kit contained:<br />
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<br />
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• Three colours of hat: Red, Yellow and Blue<br />
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• Four types of novelty: toy car, spinning top, magnifying glass and miniature hair brush<br />
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• Four different types of joke slip <br />
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<br />
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All the other parts were the same type. <br />
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<br />
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The kit contained enough bits for 50 crackers. Can I make each cracker different from all the others?</div>
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<div class="puzSoln"><h2>Our Solution:</h3>
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<div class="puzSolnText">3 x 4 x 4 = 48. Sadly at least two crackers must be exact duplicates of ones already made.<br />
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<br />
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<br />
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BUT if you could handle the sad look on people's faces, you could consider a missing item as a possible combination. This gives 4 x 5 x 5 = 100 different crackers. 40 crackers would be missing one item, 11 will be missing two, and one cracker with nothing in at all! (This solution by Eric Chen, modified by Spacklick and Nehustan.)</div></div>
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<div class="puzAuthor">Puzzle Author: Stephen Froggatt<br /><br /></div>
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<div class="puzSolnFtr">See this puzzle <a href="absolutely-christmas-crackers.html">without solution</a><br /></div>
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