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A Novel Approach to Volume Determination

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IJCA Proceedings on National Conference on “Recent Trends in Information Technology"
© 2016 by IJCA Journal
NCRTIT 2016 - Number 1
Year of Publication: 2016
Authors:
S. K. Pushpa
Shankar Kantharaj
Neeraj V.

S K Pushpa, Shankar Kantharaj and Neeraj V.. Article: A Novel Approach to Volume Determination. IJCA Proceedings on National Conference on Recent Trends in Information Technology" NCRTIT 2016(1):1-7, August 2016. Full text available. BibTeX

@article{key:article,
	author = {S. K. Pushpa and Shankar Kantharaj and Neeraj V.},
	title = {Article: A Novel Approach to Volume Determination},
	journal = {IJCA Proceedings on National Conference on Recent Trends in Information Technology"},
	year = {2016},
	volume = {NCRTIT 2016},
	number = {1},
	pages = {1-7},
	month = {August},
	note = {Full text available}
}

Abstract

With an assumption of having two measuring flasks of known in this problem, there are two bottles wherein one has a volume having values one greater and one lesser than the larger capacity than the other. The transfers between them required quantity, in a chemical industry, the problem is to take place in such a way that any time the liquid is poured find the required volume of chemical. Thesetype ofto the bottle from another source other than those two problems may also be found in beverages industry were the bottles, itmust be completely filled and anytime the customers inserting coins, and then they get the required bottle is poured back to the source it must be completely volume ofbeverage. Theproblemproposed is called the emptied and the transfer that takes place between those volume determination problem and a series of algorithms two bottles is done till either of the bottles are empty or have been designed to solve this problem. A mathematical filled to the brim. By making these transfers, the desired approach hasalsobeenpresented to solve the problem quantity that lies in between the capacities of the two mathematically ratherthancomputationallyalong with respective bottles is obtained with minimum number of the series of steps involved. Thetime complexities have also transfers possible, thus allowing us to find the minimum been derived and shown accordingly, number of transfers and the minimum number of fills.

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