Cork Count 2008 Competition
Considering the size and shape of the vessel...
Taking into account the thickness of the jar...
Allowing for the fact that all the corks were invariably extruded from reds...
Integrating all other variables including wind speed, time of day, and the gravitational pull of the moon...
Adding the large cork on top of the jar, I am guessing...
338
Taking into account the thickness of the jar...
Allowing for the fact that all the corks were invariably extruded from reds...
Integrating all other variables including wind speed, time of day, and the gravitational pull of the moon...
Adding the large cork on top of the jar, I am guessing...
338
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Cork Count 2008 Competition
Having calculated the area of the vessel, taking into account glass mould irregularities, and dividing in the average volume of a 44 x 24 mm Ref 1 cork,with allowance made for contraction due to moisture loss, and factoring in a standard deviation,all done at sea level and at a standard 20 Degrees Celsius, 386 including the stopper will in time, be found to be the most precise answer....Computer says.......
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Just back from Blighty ... and managed to get that bleedin Norovirus that has closed over 100 hospital wards in the UK ... 48 hours of hell ... so the 24 hours on a plane back here was less than enjoyable ... oh well at least it's warm here!
Many mathematical equations were used to discover the magical number that beholds the jar
1) calculating the volume of the jar, I used
Volume of a sphere = radius3 (cubed) x pi x 4/3
Worked out radius from r = C/(2 x pi)
So volume came out as 16.9million mm squared, then deducted 25% for slightly irregular shape and glass thickness so volume of the jar = 12.7Million mm squared
2) Calculating volume of a cork, I used
volume of a cylinder = pi x radius (squared) x height
So worked it out as 15,000 mm, then added 25% for irregular corks and lose of space, so the cork volume = 18,750mm squared
Then simply divided jar volume by cork volume and the magical answer was
... 677
That seemed rather high, so for good measure took a further 15% off to leave
...575 .. simple really
Clearly I am very busy at work
Many mathematical equations were used to discover the magical number that beholds the jar
1) calculating the volume of the jar, I used
Volume of a sphere = radius3 (cubed) x pi x 4/3
Worked out radius from r = C/(2 x pi)
So volume came out as 16.9million mm squared, then deducted 25% for slightly irregular shape and glass thickness so volume of the jar = 12.7Million mm squared
2) Calculating volume of a cork, I used
volume of a cylinder = pi x radius (squared) x height
So worked it out as 15,000 mm, then added 25% for irregular corks and lose of space, so the cork volume = 18,750mm squared
Then simply divided jar volume by cork volume and the magical answer was
... 677
That seemed rather high, so for good measure took a further 15% off to leave
...575 .. simple really
Clearly I am very busy at work
"Seek to understand, before being understood" Stephen Covey