Download PDF by AWWA: AWWA C518-13 Dual-Disc Swing-Check Valves for Waterworks

By AWWA

ISBN-10: 1583219463

ISBN-13: 9781583219461

ISBN-10: 161300236X

ISBN-13: 9781613002360

This regular presents the minimal requisites for the fabrics, layout, manufacture, trying out, and inspection of dual-disc swing-check valves, appropriate for waterworks carrier, 2-in. via 48-in. (50-mm via 1,200-mm) NPS, together with fabrics and checking out NPS for fresh water having a pH variety from 6 to ten and a temperature variety of 33°-125°F (0.6°-52°C). significant adjustments during this revision comprise a demand for NSF/ANSI certification and data approximately valves weighing greater than 60 lb (27.2 kg)

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Extra resources for AWWA C518-13 Dual-Disc Swing-Check Valves for Waterworks Service

Example text

So now we know of four quite distinct types of 'number' that are in common use. This is by no means the end of the story. In fact it is only the beginning. Mathematicians have, over the years, studied many, many different kinds of 'number', some relatively obscure, but some of considerable use within the field of mathematics. Indeed, for the mathematician, the study of new kinds of number is irresistible: for who else has the opportunity to recreate in maturity the wonderment of the child when first coming to understand the nature of numbers and their properties?

The exact formula involved here is this. If the lines are a distance d apart and the stick has length/, the probability that the stick will land touching a line is 2l/d11". For instance, if the lines are 2 inches apart and the stick is 1 inch long, the stick lands on a line with probability exactly 1/11", which would give you a game well worth playing. And how about this for an unexpected appearance of 11". If you choose two whole numbers at random, the probability that they have no common factor (other than 1, which is a factor of all numbers) is 6/11"2 • It is an easy matter to check this result, but if you are one of those people who hates mathematical manipulations, just skip over the next paragraph.

In the seventeenth century, the great French mathematician Pierre De Fermat did prove that, if n is prime, then n divides into 2n - 2, but there are nonprime numbers with this property too, so it does not exactly characterise the primes. The first non-prime with the property is 341 = 11 X 31. There are only two others that are less than 1000, which perhaps explains why the Chinese, equipped with only the abacus, fell into the trap of thinking that they had found a universally true law of arithmetic.

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AWWA C518-13 Dual-Disc Swing-Check Valves for Waterworks Service by AWWA


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