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Test your smarts with these rebus puzzles Rebus puzzles, also known as word picture puzzles or picture riddles, use images or words to convey a phrase or message, typically a common idiom or ...
A rebus (/ ˈ r iː b ə s / REE-bəss) is a puzzle device that combines the use of illustrated pictures with individual letters to depict words or phrases. For example: the word "been" might be depicted by a rebus showing an illustrated bumblebee next to a plus sign (+) and the letter "n".
Mechanical puzzle. Ball-in-a-maze puzzle; Burr puzzle; Word puzzle. Acrostic; Daughter in the box; Disentanglement puzzle; Edge-matching puzzle; Egg of Columbus; Eight queens puzzle; Einstein's Puzzle; Eternity puzzle; Fifteen puzzle; Fox, goose and bag of beans puzzle; Geomagic square; Globe puzzle; Graeco-Latin square; Gry; Happy Cube ...
Three issues for the original were released in 1971, written and designed by Norman Blumenthal. Each issue of this collection featured 36 rebus puzzles, 30 standard and six "super puzzles". In 1991, the book Classic Concentration: The Game, The Show, The Puzzles, written by the show's puzzle designer Steve Ryan (and plugged on the air), was ...
Here are 85 brainteasers for kids — including math brainteasers and funny brainteasers — that will show them that learning can be lots of fun: 35 clever brainteasers for kids with answers What ...
An example Jumble-style word puzzle, where solving four anagrams allows the solver to then solve a fifth, using the circled letters of the previous answers. Game designer Cliff Johnson defines a meta-puzzle as "a collection of puzzles that, when solved, each give a piece of a master puzzle."
The final puzzle consisted of several dozen pictures which had to be identified. Then the resulting words had to be anagrammed in the style of a Word Rebus, with points added for each word used, and points deducted for individual letters that were included in the rebus. The puzzle was designed by William Sunners, a Brooklyn schoolteacher for a ...
There seems to be a discrepancy, as there cannot be two answers ($29 and $30) to the math problem. On the one hand it is true that the $25 in the register, the $3 returned to the guests, and the $2 kept by the bellhop add up to $30, but on the other hand, the $27 paid by the guests and the $2 kept by the bellhop add up to only $29.