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`-=[]โŸจโŸฉ\;',./~!@#$%^&*()_+{}|:"<>? ๐‘Ž๐‘๐‘๐‘‘๐‘’๐‘“๐‘”โ„Ž๐‘–๐‘—๐‘˜๐‘™๐‘š๐‘›๐‘œ๐‘๐‘ž๐‘Ÿ๐‘ ๐‘ก๐‘ข๐‘ฃ๐‘ค๐‘ฅ๐‘ฆ๐‘ง ร…โ€‰โˆ’โ€‚ร—โ€ƒโ‹…โˆ“ยฑโˆ˜๊žŠ๏นฆโˆ—โˆ™ โ„ฏ ๐”ธ๐”นโ„‚๐”ป๐”ผ๐”ฝ๐”พโ„๐•€๐•๐•‚๐•ƒ๐•„โ„•๐•†โ„™โ„šโ„๐•Š๐•‹๐•Œ๐•๐•Ž๐•๐•โ„ค๐ด๐ต๐ถ๐ท๐ธ๐น๐บ๐ป๐ผ๐ฝ๐พ๐ฟ๐‘€๐‘๐‘‚๐‘ƒ๐‘„๐‘…๐‘†๐‘‡๐‘ˆ๐‘‰๐‘Š๐‘‹๐‘Œ๐‘ โˆผโˆฝโˆพโ‰โ‰‚โ‰ƒโ‰„โ‰…โ‰†โ‰‡โ‰ˆโ‰‰โ‰Œโ‰โ‰ โ‰ก โ‰คโ‰ฅโ‰ฆโ‰งโ‰จโ‰ฉโ‰ชโ‰ซ โˆˆโˆ‰โˆŠโˆ‹โˆŒโˆ โŠ‚โŠƒโŠ„โŠ…โІโЇ ๐›ผ๐›ฝ๐›พ๐›ฟ๐œ€๐œ๐œ‚๐œƒ๐œ„๐œ…๐œ†๐œ‡๐œˆ๐œ‰๐œŠ๐œ‹๐œŒ๐œŽ๐œ๐œ๐œ‘๐œ’๐œ“๐œ” โˆ€โˆ‚โˆƒโˆ…โฆฐโˆ†โˆ‡โˆŽโˆžโˆโˆดโˆต โˆโˆโˆ‘โ‹€โ‹โ‹‚โ‹ƒ โˆงโˆจโˆฉโˆช โˆซโˆฌโˆญโˆฎโˆฏโˆฐโˆฑโˆฒโˆณ โˆฅโ‹ฎโ‹ฏโ‹ฐโ‹ฑ โ€– โ€ฒ โ€ณ โ€ด โ„ โ— สน สบ โ€ต โ€ถ โ€ท ๏น ๏น‚ ๏นƒ ๏น„ ๏ธน ๏ธบ ๏ธป ๏ธผ ๏ธ— ๏ธ˜ ๏ธฟ ๏น€ ๏ธฝ ๏ธพ ๏น‡ ๏นˆ ๏ธท ๏ธธ โœ   โ   โŽด  โŽต  โž   โŸ   โ    โก โ†โ†‘โ†’โ†“โ†คโ†ฆโ†ฅโ†งโ†”โ†•โ†–โ†—โ†˜โ†™โ–ฒโ–ผโ—€โ–ถโ†บโ†ปโŸฒโŸณ โ†ผโ†ฝโ†พโ†ฟโ‡€โ‡โ‡‚โ‡ƒโ‡„โ‡…โ‡†โ‡‡ โ‡โ‡‘โ‡’โ‡“โ‡”โ‡Œโ‡โ‡โ‡•โ‡–โ‡—โ‡˜โ‡™โ‡™โ‡ณโฅขโฅฃโฅคโฅฅโฅฆโฅงโฅจโฅฉโฅชโฅซโฅฌโฅญโฅฎโฅฏ
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Content

Summation of Accumulative Physical Quantity
โ€ƒ Hydrostatic Force
โ€ƒโ€ƒโ€ƒ Hydrostatic force on the horizontal bottom of a rectangular tank
โ€ƒโ€ƒโ€ƒ Hydrostatic force on one vertical end of a rectangular tank
โ€ƒโ€ƒโ€ƒ Hydrostatic force on a vertical triangular window of a rectangular tank
โ€ƒโ€ƒโ€ƒ Hydrostatic force on a vertical triangular window of a rectangular tank
โ€ƒโ€ƒโ€ƒ Hydrostatic force on a vertical circular window of a rectangular tank

Summation of Accumulative Physical Quantity

The application of integration can also be applied to other mechanical quantities by expressing the mechanical quantity in the form of accumulative mechanical quantity.

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Hydrostatic Force

Hydrostatic force is the normal force exerted on an submerged object due to the hydrostatic pressure of the fluid. Hydrostatic pressure is defined as the force per unit area. Therefore hydrostatic force is equal to

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Since hydrostatic pressure is the equilibrium pressure at a point exerted by a fluid, the hydrostatic pressure at a point is a function of the depth of the point below the fluid surface. Imply the hydrostatic pressure is equal to

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Hydrostatic force on the horizontal bottom of a rectangular tank

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For a rectangular tank, the horizontal plate of the bottom is submerged at a constant depth in the fluid. Imply

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Hydrostatic force on one vertical end of a rectangular tank

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For a rectangular tank, the vertical end of a tank is submerged at a variable depth in the fluid. Imply

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Hydrostatic force on a vertical triangular window of a rectangular tank

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For a rectangular tank, the vertical triangular window of a tank is submerged at a variable depth in the fluid. Imply

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Hydrostatic force on a vertical triangular window of a rectangular tank

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For a rectangular tank, the vertical triangular window of a tank is submerged at a variable depth in the fluid. Imply

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Hydrostatic force on a vertical circular window of a rectangular tank

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For a rectangular tank, the vertical circular window of a tank is submerged at a variable depth in the fluid. Imply

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By substitution:

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And:

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ยฉsideway

ID: 111200012 Last Updated: 12/25/2011 Revision: 0 Ref:

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References

  1. S. James, 1999, Calculus
  2. B. Joseph, 1978, University Mathematics: A Textbook for Students of Science &amp; Engineering
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