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Torricelli |
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価格 | 500円 | ダウンロード |
|
|---|---|---|---|---|
| ｼﾞｬﾝﾙ | ユーティリティ | |||
サイズ | 9.2MB | |||
| 開発者 | Heng Jia Liang | |||
| 順位 |
| |||
| ﾘﾘｰｽ日 | 2021-07-23 16:00:00 | 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。 | |||
Torricelli's Theorem Calculator
Based on Torricelli's Law, also known as Torricelli's Theorem, this calculator is a tool in fluid dynamics that relates the speed of fluid flowing out of an opening to the height of the fluid above the opening.
Features:
• Input parameters such as Tank Height, Tank Radius, Spigot Height, and Spigot Radius.
• Simulate water flowing out from the tank in 3D.
• Simulate the volume of water remaining over time.
• Simulate water pressure over time.
• Simulate water speed at the spigot over time.
• Simulate water distance over time.
• Simulate the farthest water height remaining over time.
• Simulate the time needed for the water to flow out until reaching the spigot height.
Torricelli's Theorem states that if a tank contains liquid and is open to the atmosphere at its top, and there is an orifice in the tank at a height h below the top of the liquid, then the speed of outflow from the orifice is √2gh, provided the liquid obeys Bernoulli's equation and the top of the liquid can be regarded as motionless.
Torricelli's Theorem Formula:
v = √2 * g * h
where:
v : Fluid Speed at the Orifice, in meters per second (m/s)
h : Height of the Orifice from the Top, in meters (m)
g : The acceleration due to gravity, 9.80665 m/s²
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 bugs fixed.
Based on Torricelli's Law, also known as Torricelli's Theorem, this calculator is a tool in fluid dynamics that relates the speed of fluid flowing out of an opening to the height of the fluid above the opening.
Features:
• Input parameters such as Tank Height, Tank Radius, Spigot Height, and Spigot Radius.
• Simulate water flowing out from the tank in 3D.
• Simulate the volume of water remaining over time.
• Simulate water pressure over time.
• Simulate water speed at the spigot over time.
• Simulate water distance over time.
• Simulate the farthest water height remaining over time.
• Simulate the time needed for the water to flow out until reaching the spigot height.
Torricelli's Theorem states that if a tank contains liquid and is open to the atmosphere at its top, and there is an orifice in the tank at a height h below the top of the liquid, then the speed of outflow from the orifice is √2gh, provided the liquid obeys Bernoulli's equation and the top of the liquid can be regarded as motionless.
Torricelli's Theorem Formula:
v = √2 * g * h
where:
v : Fluid Speed at the Orifice, in meters per second (m/s)
h : Height of the Orifice from the Top, in meters (m)
g : The acceleration due to gravity, 9.80665 m/s²
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 bugs fixed.
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