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The term "cup" was not used to describe bras until 1916 [5] when two patents were filed. [6]In October 1932, S.H. Camp and Company was the first to use letters of the alphabet (A, B, C and D) to indicate cup size, although the letters represented how pendulous the breasts were and not their volume.
Example 1 Bra size 70B is suitable for women with underbust girth 68–72 cm and bust girth from 82–84 cm to 86–88 cm. Example 2 A woman with an underbust girth of 89 cm and a bust girth of 108 cm has cup size 19 cm (= 108 cm – 89 cm) or "D". Her underbust girth rounded to the nearest multiple of 5 cm is 90 cm.
Zahn Cup #4: ν = 14.8(t − 5) Zahn Cup #5: ν = 23t; Note the above equations are for a Brookfield series of Zahn cups. Gardco signature Zahn cups and Gardco EZ Zahn cups use different conversions. [1] Ascott Zahn Cups are based on measuring the Flow of liquid in seconds. Results should be reported in Zahn-Seconds at a specified temperature ...
Chess notation systems are used to record either the moves made or the position of the pieces in a game of chess. Chess notation is used in chess literature, and by players keeping a record of an ongoing game. The earliest systems of notation used lengthy narratives to describe each move; these gradually evolved into more compact notation systems.
Some have begun wearing sports bras, which are similar in construction, as their first bra. [1] Prior to the marketing of training bras in the 1960s, a preteen or young teen in Western countries usually wore a camisole. Receiving one's first bra may be seen as a long-awaited rite of passage in one's life, [2] [3] [4] signifying one's coming of age.
Ford viscosity cup 4 mm The Ford viscosity cup is a simple gravity device that permits the timed flow of a known volume of liquid passing through an orifice located at the bottom. [ 1 ] Under ideal conditions, this rate of flow would be proportional to the kinematic viscosity (expressed in stokes and centistokes) that is dependent upon the ...
Lattice path of length 5 in ℤ 2 with S = { (2,0), (1,1), (0,-1) }.. In combinatorics, a lattice path L in the d-dimensional integer lattice of length k with steps in the set S, is a sequence of vectors ,, …, such that each consecutive difference lies in S. [1]
A randomly scrambled Rubik's Cube will most likely be optimally solvable in 18 moves (~ 67.0%), 17 moves (~ 26.7%), 19 moves (~ 3.4%) or 16 moves (~ 2.6%) in HTM. [4] By the same token, it is estimated that there is only 1 configuration which needs 20 moves to be solved optimally in almost 90×10 9 , or 90 billion, random scrambles.