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Flex Wordle |
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Task 84 - TIDAL, EAGLE, MOORS
Average Number Of Attempts: 2.00
Correct Answers: 3 - Total Answers: 6
Correct Answers: 3 - Total Answers: 6
Rules
Guess the Flex WORDLE in 3 tries. After each try, the color of the tiles will change to show how close your guess is to the solution.
If the tile becomes GREEN, your number or operation is located at correct place. If the tile becomes RED, your number or opeartion exists within the expression, but at different place.
Joke Of The Day
A funeral service is being hel...
A funeral service is being held in a synagogue for a woman who has just passed away. At the end of the service, the pall bearers are carrying the casket out when they accidentally bump into a wall jarring the casket.
They hear a faint moan. They open the casket and find that the woman is actually alive. She lives for 10 more years and then dies.
A ceremony is again held at the same synagogue and at the end of the ceremony the pall bearers are again carrying the casket.
As they are walking the husband cries out, "Watch out for the wall!"
They hear a faint moan. They open the casket and find that the woman is actually alive. She lives for 10 more years and then dies.
A ceremony is again held at the same synagogue and at the end of the ceremony the pall bearers are again carrying the casket.
As they are walking the husband cries out, "Watch out for the wall!"
Source: JokesOfTHeDay.net - Brain Teasers Partner
On This Day
L.E J. BrouwerDied 2 Dec 1966 at age 85 (born 27 Feb 1881).Luitzen Egbertus Jan Brouwer was a Dutch mathematician who founded mathematical Intuitionism (a doctrine that views the nature of mathematics as mental constructions governed by self-evident laws). He founded modern topology by establishing, for example, the topological invariance of dimension and the fixpoint theorem. (Topology is the study of the most basic properties of geometric surfaces and configurations.) The Brouwer fixed point theorem is named in his honor. He proved the simplicial approximation theorem in the foundations of algebraic topology, which justifies the reduction to combinatorial terms, after sufficient subdivision of simplicial complexes, the treatment of general continuous mappings. |
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