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Antique Baltimore MD Green Eight Sided Medicine Bottle
Antique Baltimore MD Green Eight Sided Medicine Bottle
$795.00
Trio of Vintage Bottles ~ 2 Brown Glass & 1 Clear Glass ~ Eight Sided Squibb
Trio of Vintage Bottles ~ 2 Brown Glass & 1 Clear Glass ~ Eight Sided Squibb
$14.99
VINTAGE AMBER GLASS OCTAGONAL EIGHT SIDED  BOTTLE WITH CAP
VINTAGE AMBER GLASS OCTAGONAL EIGHT SIDED BOTTLE WITH CAP
$32.96
 VINTAGE HELLMANN'S (mayonnaise) HORSE RADISH Eight Sided Condiment Bottle
VINTAGE HELLMANN'S (mayonnaise) HORSE RADISH Eight Sided Condiment Bottle
$15.00
VTG ~ SQUIBB ~ Eight Sided ~ Colbolt Blue ~ Medicine Bottle ~ 1
VTG ~ SQUIBB ~ Eight Sided ~ Colbolt Blue ~ Medicine Bottle ~ 1
$13.00
Antique Amber Glass Octagonal Eight Sided Bottle
Antique Amber Glass Octagonal Eight Sided Bottle
$5.57
Blue Eight Sided Rumford Chemical Works
Blue Eight Sided Rumford Chemical Works
$13.00
Cobalt Blue, Squibb, Vintage Medicine Bottle Eight Sided Patent Number 87401
Cobalt Blue, Squibb, Vintage Medicine Bottle Eight Sided Patent Number 87401
$8.99
Vintage eight 8 Sided Octagonal Green Glass Bottle Marked Japan
Vintage eight 8 Sided Octagonal Green Glass Bottle Marked Japan
$10.95
VINTAGE GLASS BOTTLE WITH HANDLE EIGHT SIDES
VINTAGE GLASS BOTTLE WITH HANDLE EIGHT SIDES
$14.96
TAPERED PANELED PERFUME BOTTLE-Eight Sided-Deep Lavender-1890s
TAPERED PANELED PERFUME BOTTLE-Eight Sided-Deep Lavender-1890s
$14.00
Wheaton Glass 5 3/4
Wheaton Glass 5 3/4" Green Eight-Sided Bottle - Octagonal Shape
$8.99
Wheaton Glass 5 3/4
Wheaton Glass 5 3/4" Blue Glass Eight-Sided Bottle - Octagonal Shape
$7.99
Vintage Green Glass Bottle Octagon Skinny Neck 6
Vintage Green Glass Bottle Octagon Skinny Neck 6" 8 Eight Sided Unmarked
$7.95
Cobalt Blue, Squibb, Vintage Medicine Bottle, Eight Sided, Patent Number 87401,
Cobalt Blue, Squibb, Vintage Medicine Bottle, Eight Sided, Patent Number 87401,
$10.99
NICE LARGE AQUA EIGHT SIDED MEDICINE EMBOSSED - E. RIMMEL
NICE LARGE AQUA EIGHT SIDED MEDICINE EMBOSSED - E. RIMMEL
$6.99
NICE LARGE DARK GREEN VINTAGE EIGHT SIDED MEDICINE Base embossed, MILTON
NICE LARGE DARK GREEN VINTAGE EIGHT SIDED MEDICINE Base embossed, MILTON
$5.99
NICE LARGE DARK GREEN VICTORIAN GROUNDED TOP EIGHT SIDED MEDICINE -1890's PERIOD
NICE LARGE DARK GREEN VICTORIAN GROUNDED TOP EIGHT SIDED MEDICINE -1890's PERIOD
$5.99
NICE LARGE BLUE EIGHT SIDED VICTORIAN  MEDICINE
NICE LARGE BLUE EIGHT SIDED VICTORIAN MEDICINE
$5.99
 FANCY VICTORIAN EIGHT SIDE MEDICINE BOTTLE
FANCY VICTORIAN EIGHT SIDE MEDICINE BOTTLE
$2.99



Marcos rolls 2 eight-sided dice with each side numbered 1-8. what is the probability that he rolls a 7 and th?

the choices are 1/4 1/16 1/36 1/64 how can i solve this?

There are 8 possible ways each die could land, which means 2 dice have 64 possible answers.

The ones that add up to 7 are
1 6
6 1
2 5
5 2
3 4
4 3
so you have 6/64 probability or 3/32

.




The mystery of the Mobius strip

The Mobius strip, also known as Mobius band, is a one sided surface with only one boundary component. It has the mathematical property of being impossible to orient. Also, it has a ruled surface. The Mobius strip was discovered in 1858 by two German mathematicians independently: August Ferdinand Mobius and Johann Benedict Listing.

A model of a this strip can be easily created by giving a half-twist to a strip of paper and then reconnecting the ends of the strip together to form a single strip. Two types of Mobius strips are found in Euclidean space clockwise and counter-clockwise depending of the direction of the half-twist.

No matter the direction of the half-twist, Mobius strips have several rather curious properties. If you take a pen and draw a line down the middle of a Mobius strip made of paper until you reach the starting point, you will end up with a line double the length of the original strip of paper on the whole surface of it. If you were to cut the strip along the line you have drawn, there won't be two strips obtained, as one would expect, but a longer strip with two half-twists that is not considered to be a Mobius strip. This amazing thing happens due to the fact that the original strip has only one edge that is twice as long as the strip of paper originally used.

Another combination can result from cutting such a strip about a third of the way in from the edge. This creates a thinner sample of the strip and another strip with two half-twists. Other combinations can be obtained when using two or more half-twists. If you divide lengthwise a strip that has three half-twists instead of one you obtain a strip that is tied in a trefoil knot. Cutting Mobius strips and giving them extra half-twists are operations that generate a lot of unexpected figures that are called paradromic rings.

There are closely related objects to the Mobius strip. One of them is the Klein bottle that can be produced by gluing two Mobius strips together along their edges, something that cannot be done in ordinary three-dimensional Euclidian space without creating intersections. A Klein bottle has only one surface, even though it looks like it has inside and outside surfaces. The real projective plane is also a related object to Mobius strips, due to the fact that, if you cut a circular disk out of the real projective plane, what you are left with is a Mobius strip. These two related objects are obtained by gluing together Mobius strips on different sides.

Mobius strips have been an inspiration for a lot of sculptures and graphical art. An example of this is M. C. Escher's representation of such a strip with ants crawling around its surface. Science fiction stories have been written using the Mobius strip as a recurrent feature like "The wall of darkness" by Arthur C. Clarke and "A subway named Mobius" by A. J. Deutsch. Also, there have been many devices designed on this pattern. Reaching recent days, movies have also a link with Mobius strips, such as some episodes from Stargate and also the Playstation 2 game Ace Combat 04: Shattered Skies has a fictional platoon named like that. To get a clear view of the popularity of Mobius strips, a lot of companies used this pattern to create their logos; the most important of them is the international symbol for recycling that is represented by a Mobius loop.

Moreover, theological meaning has been attributed to the Mobius strip. Due to the fact that there is no difference between the inside and the outside surfaces, it is considered to be an example of the creator which created everything that surrounds us from himself. The universe is also considered to be some kind of such a generalized strip.Even though theMobius stripis a mathematical pattern, it is surrounded by mystery. But everybody knows that mathematics is the universal language and that it stands as the basis for the universe. It has theological meaning attributed to it and it has been a source of inspiration for art and technology.

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