What is the area of my hexagon?
[2058] What is the area of my hexagon? - I have a hexagon, with six sides of equal length. Opposite pairs of sides are parallel, and the distances between these parallel sides are 7, 8 and 9. What is the area of my hexagon? Express result to the accuracy of 3 decimal. - #brainteasers #math #riddles - Correct Answers: 32 - The first user who solved this task is Neelima Subrahmanyam
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What is the area of my hexagon?

I have a hexagon, with six sides of equal length. Opposite pairs of sides are parallel, and the distances between these parallel sides are 7, 8 and 9. What is the area of my hexagon? Express result to the accuracy of 3 decimal.
Correct answers: 32
The first user who solved this task is Neelima Subrahmanyam.
#brainteasers #math #riddles
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Returning home from work, a bl...

Returning home from work, a blonde was shocked to find her house ransacked and burglarized. She telephoned the police at once a nd reported the crime. The police dispatcher broadcast the call on the radio, and a K-9 unit, patrolling nearby, was the first to respond.
As the K-9 officer approached the house with his dog on a leash, the blonde ran out on the porch, shuddered at the sight of the cop and his dog, then sat down on the steps. Putting her face in her hands, she moaned, 'I come home to find all my possessions stolen. I call the police for help, and what do they do? They send me a BLIND policeman!'
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Gottfried Wilhelm Leibniz

Born 1 Jul 1646; died 14 Nov 1716 at age 70. German philosopher, mathematician and political adviser, important both as a metaphysician and as a logician, and also distinguished for his independent invention of the differential and integral calculus. Through meeting with such scholars as Christiaan Huygens in Paris and with members of the Royal Society, including Robert Boyle, during two trips to London in 1673 and 1676, Leibniz was introduced to the outstanding problems challenging the mathematicians and physicists of Europe. Leibniz's independently discovered differential and integral calculus (published 1684), but became involved in a bitter priority dispute with Isaac Newton, whose ideas on the calculus were developed earlier (1665), but published later (1687).
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