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Hooke Law Calculator |
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| この情報はストアのものより古い可能性がございます。 | ||||
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価格 | 400円 | ダウンロード |
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|---|---|---|---|---|
| ｼﾞｬﾝﾙ | 仕事効率化 | |||
サイズ | 8.2MB | |||
| 開発者 | Nitrio | |||
| 順位 |
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| ﾘﾘｰｽ日 | 2018-04-24 20:10:11 | 評価 | 評価が取得できませんでした。 | |
| 互換性 | iOS 12.0以降が必要です。 iPhone、iPad および iPod touch 対応。 | |||
Hooke's Law Calculators - Calculate Force, Spring Constant, Distance from Equilibrium, or Spring Equilibrium Position in various units.
Features:
- Fast and easy calculation.
- Simple & friendly User Interface.
- Calculate Force, Spring Constant, Distance from Equilibrium, or Spring Equilibrium Position.
- Fill in 3 inputs and leave one blank to calculate the answer.
- Support various units including metric and imperial.
- Results are copyable to other apps.
Hooke's law and spring constant:
Hooke's law deals with springs and their main property - elasticity. Each spring can be deformed (stretched or compressed) to some extent. When the force that causes the deformation disappears, the spring comes back to its initial shape, provided the elastic limit was not exceeded.
Hooke's law is a principle of physics that states that the force (F) needed to extend or compress a spring by some distance X scales linearly with respect to that distance.
Hooke's law states that for an elastic spring, the force and displacement are proportional to each other. It means that as the spring force increases, the displacement increases, too. If you graphed this relationship, you would discover that the graph is a straight line. Its inclination depends on the constant of proportionality, called the spring constant. It always has a positive value.
Spring force equation:
F = -K x (X - X0)
Where:
K : Spring Constant
F : Force
X : Distance from Equilibrium
X_0 : Spring Equilibrium Position
That is: F = kX, where k is a constant factor characteristic of the spring: its stiffness, and X is small compared to the total possible deformation of the spring. The law is named after the 17th-century British physicist Robert Hooke. He first stated the law in 1676 as a Latin anagram. He published the solution of his anagram in 1678 as: "ut tensio, sic vis" ("as the extension, so the force" or "the extension is proportional to the force"). Hooke states in the 1678 work that he was aware of the law already in 1660.
Thanks for your support, and do visit nitrio.com for more apps for your iOS devices.
更新履歴
- Updated for the newest devices.
- Minor UI update.
- Minor bugs fixed.
Features:
- Fast and easy calculation.
- Simple & friendly User Interface.
- Calculate Force, Spring Constant, Distance from Equilibrium, or Spring Equilibrium Position.
- Fill in 3 inputs and leave one blank to calculate the answer.
- Support various units including metric and imperial.
- Results are copyable to other apps.
Hooke's law and spring constant:
Hooke's law deals with springs and their main property - elasticity. Each spring can be deformed (stretched or compressed) to some extent. When the force that causes the deformation disappears, the spring comes back to its initial shape, provided the elastic limit was not exceeded.
Hooke's law is a principle of physics that states that the force (F) needed to extend or compress a spring by some distance X scales linearly with respect to that distance.
Hooke's law states that for an elastic spring, the force and displacement are proportional to each other. It means that as the spring force increases, the displacement increases, too. If you graphed this relationship, you would discover that the graph is a straight line. Its inclination depends on the constant of proportionality, called the spring constant. It always has a positive value.
Spring force equation:
F = -K x (X - X0)
Where:
K : Spring Constant
F : Force
X : Distance from Equilibrium
X_0 : Spring Equilibrium Position
That is: F = kX, where k is a constant factor characteristic of the spring: its stiffness, and X is small compared to the total possible deformation of the spring. The law is named after the 17th-century British physicist Robert Hooke. He first stated the law in 1676 as a Latin anagram. He published the solution of his anagram in 1678 as: "ut tensio, sic vis" ("as the extension, so the force" or "the extension is proportional to the force"). Hooke states in the 1678 work that he was aware of the law already in 1660.
Thanks for your support, and do visit nitrio.com for more apps for your iOS devices.
更新履歴
- Updated for the newest devices.
- Minor UI update.
- Minor bugs fixed.
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