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Task 328 - NOISY, BELTS, TAINT

Average Number Of Attempts: 3.00
Correct Answers: 1 - Total Answers: 3
N
O
I
S
Y
B
E
L
T
S
T
A
I
N
T

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

Advice From a Wise Woman

Sally was driving home from one of her business trips in Northern Arizona when she saw an Elderly Native American Woman walking on the side of the road.
As the trip was a long and quiet one, she stopped the car and asked the woman if she would like a ride. With a silent nod of thanks, the woman got into the car.
Resuming the journey, Sally tried in vain to make a bit of small talk with the woman.
The old woman just sat silently, looking intently at everything she saw, studying every little detail, until she noticed a brown bag on the seat next to Sally.
‘What in bag?’ asked the old woman. Sally looked down at the brown bag and said, ‘It’s a bottle of wine. I got it for my husband.’
The woman was silent for another moment or two.
Then, speaking with the quiet wisdom of an elder, she said, ‘Good trade.’

Source: JokesOfTHeDay.net - Brain Teasers Partner

On This Day

Heisuke Hironaka

Born 9 Apr 1931.Japanese mathematician who was awarded the Fields Medal in 1970 for his work in algebraic geometry giving a number of technical results, including the resolution of certain singularities and torus imbeddings with implications in the theory of analytic functions, and complex and Kähler manifolds. In simple terms, an algebraic variety is the set of all the solutions of a system of polynomial equations in some number of variables. Nonsingular varieties would be those that may not cross themselves. The problem is whether any variety is equivalent to one that is nonsingular. Oscar Zariski had shown earlier that this was true for varieties with dimension up to three. Hironaka showed that it is true for other dimensions.
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