White and Orange 12 Letter Anagram and Word Game. is a piece of digital artwork by Douglas Brown which was uploaded on July 11th, 2020.
White and Orange 12 Letter Anagram and Word Game.
Here is a 12 Letter Anagram with at least one 12 Letter Word. This Anagram is a point Scoring Word Game where you score double for a 12 letter word... more
Title
White and Orange 12 Letter Anagram and Word Game.
Artist
Douglas Brown
Medium
Digital Art - Conceptual Art
Description
Here is a 12 Letter Anagram with at least one 12 Letter Word. This Anagram is a point Scoring Word Game where you score double for a 12 letter word and 1 point per Letter for every word you can make out of the 12 Letters in this anagram. Scoring words are all words between 2 letters to 12 letters. If you workout a 12 Letter word you score 24points, if you find an 11 Letter word you only score 11 points and so on.
All 24 anagrams are color/colour coded so only I know the answers to all of the 12 letter words that I have used to create my unique way of doing a word game.
My colorful/colourful anagram design will look good on some of my pixel products especially gift/puzzle cards and coffee cups/mugs which make for an ideal gift for your word game loving family and friends.
Discounts for bulk buying maybe available, be sure to send with your enquiry the direct link to the product with artwork on the product. Licensing these designs are also available, be sure again to include the link to the artwork you are interested in licensing. To do so please contact customer services via the contact us on this website.
The watermarks that you see on my images are not part of my image, they are a separate layer added simply to offer protection. This watermark will not show on any item that I have for Sale.
Thanks for looking and feel free to comment and fully explore my other collections of varied art & photography.
Uploaded
July 11th, 2020
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Comments (1)
Wordy Smith
Since the six letters are all distinct there are 6! = 6x5x4x3x2x1 = 720 arrangements. To see this imagine the arrangements as six slots to be filled. The first slot can be filled by any one of the 6 letters, the second slot can be filled with any of the remaining 5 letters, the third slot with any of the remaining 4 letters, … This manner of filling the slots gives all possible arrangements exactly once so 720 is the total count. https://wordmaker.info/how-many/anagram.html
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