Find number abc
[6589] Find number abc - If 81c13 - c2426 = 2ba87 find number abc. Multiple solutions may exist. - #brainteasers #math - Correct Answers: 24 - The first user who solved this task is Nasrin 24 T
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Find number abc

If 81c13 - c2426 = 2ba87 find number abc. Multiple solutions may exist.
Correct answers: 24
The first user who solved this task is Nasrin 24 T.
#brainteasers #math
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Husband for sale

A store where a woman may go to choose a husband has opened in Auckland.

Among the instructions at the entrance is a description of how the store operates:

“You may visit this store only once! There are six floors, and the value of the products increase as the shopper ascends the flights. The shopper may choose any item from a particular floor or may choose to go up to the next floor, but you cannot go back down except to exit the building.”

So a woman goes to the Husband Store to find a husband. On the first floor, the sign on the door reads: Floor 1 -- These Men Have Jobs.

She is intrigued, but continues to the second floor, where the sign reads: Floor 2 --These Men Have Jobs and Love Kids.

“That's nice,” she thinks. “But I want more.”

So she continues upward. The third floor sign reads: Floor 3 -- These Men Have Jobs, Love Kids and are Extremely Good Looking.

“Wow,” she thinks, but feels compelled to keep going.

She goes to the fourth floor and the sign reads: Floor 4 -- These men Have Jobs, Love Kids, Are Drop-Dead Good Looking and Help with Housework.

“Oh, mercy me!” she exclaims. “I can hardly stand it!”

Still, she goes to the fifth floor and the sign reads: Floor 5 -- These men Have Jobs, Love Kids, Are Drop-dead Gorgeous, Help with Housework, and Have a Strong Romantic Streak.

She is so tempted to stay, but she goes to the sixth floor, where the sign reads: Floor 6 -- You are visitor 31,456,012 to this floor.

There are no men on this floor. This floor exists solely as proof that women are impossible to please. Thank you for shopping at the Husband Store.

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Johann Friedrich Pfaff

Died 21 Apr 1825 at age 59 (born 22 Dec 1765).German mathematician who proposed the first general method of integrating partial differential equations of the first order. Pfaff did important work on special functions and the theory of series. He developed Taylor's Theorem using the form with remainder as given by Lagrange. In 1810 he contributed to the solution of a problem due to Gauss concerning the ellipse of greatest area which could be drawn inside a given quadrilateral. His most important work on Pfaffian forms was published in 1815 when he was nearly 50, but its importance was not recognised until 1827 when Jacobi published a paper on Pfaff's method.«
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