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1. Shard Calculation

Query:

Response:

Calculated Shard: 33 (from laksa006)

2. Crawled Status Check

Query:

curl -X POST \
  'http://laksa033.int.ahrefs:8124/' \
  -H 'Content-Type: text/plain' \
  -H 'X-ClickHouse-Database: crawler3' \
  -H 'Authorization: Basic YXBpOg==' \
  -d 'SELECT getAhrefsURLFromUnparsed(src_unparsed) AS found_url, ifNull(toUnixTimestamp(download_stamp), 0) AS crawl_time, ifNull(toUnixTimestamp(props_url_first_seen), 0) AS first_indexed_time, download_http_code AS http_code, src_unparsed AS src_unparsed, src_root_hash AS src_root_hash, history_drop_reason AS history_drop_reason, meta_title AS meta_title, meta_descriptions AS meta_descriptions, attrs_boilerpipe_text AS attrs_boilerpipe_text, attrs_markdown AS attrs_markdown, attrs_readable_markdown AS attrs_readable_markdown, meta_canonical AS meta_canonical FROM crawler3.page_info_local FINAL PREWHERE (src_root_hash, src_unparsed) IN ((getAhrefsRootHashFromUnparsed(getAhrefsUnparsedNoserviceFromURL(\'https://fiveable.me/principles-physics-i/key-terms/hydrostatic-pressure\')), getAhrefsUnparsedNoserviceFromURL(\'https://fiveable.me/principles-physics-i/key-terms/hydrostatic-pressure\'))) FORMAT JSONEachRow'

Response:

{"found_url":"https:\/\/fiveable.me\/principles-physics-i\/key-terms\/hydrostatic-pressure","crawl_time":1775617695,"first_indexed_time":1774049453,"http_code":200,"src_unparsed":"me,fiveable!\/principles-physics-i\/key-terms\/hydrostatic-pressure s443","src_root_hash":"17992157961762832633","history_drop_reason":null,"meta_title":"Hydrostatic pressure: Principles of Physics I Study Guide...","meta_descriptions":["Hydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how..."],"attrs_boilerpipe_text":"Hydrostatic pressure\nWritten by the Fiveable Content Team • Last updated August 2025\nWritten by the Fiveable Content Team • Last updated August 2025\nDefinition\nHydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics.\n5 Must Know Facts For Your Next Test\nHydrostatic pressure can be calculated using the formula $$P = \\rho g h$$, where $$P$$ is the pressure, $$\\rho$$ is the fluid density, $$g$$ is the acceleration due to gravity, and $$h$$ is the depth in the fluid.\nIn a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure.\nThe hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth.\nHydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures.\nIn practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces.\nReview Questions\nHow does hydrostatic pressure change with depth in a fluid, and what factors influence this change?\nHydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth.\nDiscuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application.\nPascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure.\nEvaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design.\nHydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to $$P = \\rho g h$$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively.","attrs_markdown":"![](https:\/\/www.facebook.com\/tr?id=2776003132495623&ev=PageView&noscript=1)\n\nap study content\n\nteacher tools\n\n[free diagnostic](https:\/\/fiveable.me\/diagnostic)[upgrade](https:\/\/fiveable.me\/pricing)\n\n1. [All Key Terms](https:\/\/fiveable.me\/key-terms)\n2. [Principles of Physics I](https:\/\/fiveable.me\/principles-physics-i\/key-terms)\n3. Hydrostatic pressure\n## [🍏principles of physics i review](https:\/\/fiveable.me\/principles-physics-i\/key-terms)\n# Hydrostatic pressure\nWritten by the Fiveable Content Team • Last updated August 2025\n\nWritten by the Fiveable Content Team • Last updated August 2025\n\n## Definition\nHydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics.\n\n[hydrostatic pressure cheat sheet for homework visual study aid](https:\/\/fiveable.me\/principles-physics-i\/cheatsheets)\n\n## 5 Must Know Facts For Your Next Test\n1. Hydrostatic pressure can be calculated using the formula \\$\\$P = \\\\rho g h\\$\\$, where \\$\\$P\\$\\$ is the pressure, \\$\\$\\\\rho\\$\\$ is the fluid density, \\$\\$g\\$\\$ is the acceleration due to gravity, and \\$\\$h\\$\\$ is the depth in the fluid.\n2. In a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure.\n3. The hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth.\n4. Hydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures.\n5. In practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces.\n\n## Review Questions\n- **How does hydrostatic pressure change with depth in a fluid, and what factors influence this change?**\n  - Hydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth.\n- **Discuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application.**\n  - Pascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure.\n- **Evaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design.**\n  - Hydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to \\$\\$P = \\\\rho g h\\$\\$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively.\n\n## Related terms\n**Pascal's Law:** A principle stating that a change in pressure applied to an enclosed fluid is transmitted undiminished to all parts of the fluid.\n\n[**Density:**](https:\/\/fiveable.me\/principles-physics-i\/key-terms\/density)\n\nThe mass per unit volume of a substance, which influences hydrostatic pressure because greater density results in greater weight and thus higher pressure at a given depth.\n\n**Fluid Column:** A vertical column of fluid used to demonstrate how pressure varies with depth; the height of the column directly relates to the hydrostatic pressure at its base.\n\n## \"Hydrostatic pressure\" also found in:\n### Subjects (3)\n- [Anatomy and Physiology I](https:\/\/fiveable.me\/anatomy-physiology\/key-terms\/hydrostatic-pressure)\n- [Anatomy and Physiology II](https:\/\/fiveable.me\/anatomy-physiology-ii\/key-terms\/hydrostatic-pressure)\n- [Calculus II](https:\/\/fiveable.me\/calc-ii\/key-terms\/hydrostatic-pressure)\n\n![Fiveable](https:\/\/fiveable.me\/_next\/image?url=https%3A%2F%2Fstorage.googleapis.com%2Fstatic.prod.fiveable.me%2Fpublic%2Ffavicon%2520black%2520gradient.png&w=256&q=75)\n\nStudy Content & Tools\n\n[Study Guides](https:\/\/fiveable.me\/)[FRQs + AI Scoring](https:\/\/fiveable.me\/frq\/practice)[AP Essay Grader for Students](https:\/\/fiveable.me\/essay-grader)[AI Grading for Teachers](https:\/\/fiveable.me\/grading)[Practice Questions](https:\/\/fiveable.me\/practice)[Glossary](https:\/\/fiveable.me\/key-terms)[Score Calculators](https:\/\/fiveable.me\/ap-score-calculator)\n\nCompany\n\n[What's New?](https:\/\/fiveable.me\/whats-new)[Pricing](https:\/\/fiveable.me\/pricing)[Bulk 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All rights reserved.\n\nAP® and SAT® are trademarks registered by the College Board, which is not affiliated with, and does not endorse this website.\n\n[2,589 studying →](https:\/\/fiveable.me\/study-pulse)\n\n[study guides for Principles of Physics I](https:\/\/fiveable.me\/principles-physics-i)\n\nprint key term\n\nexport to Google Doc\n\nreport error\n\ncopy citation","attrs_readable_markdown":"Hydrostatic pressure\n\nWritten by the Fiveable Content Team • Last updated August 2025\n\nWritten by the Fiveable Content Team • Last updated August 2025\n\n## Definition\nHydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics.\n\n## 5 Must Know Facts For Your Next Test\n1. Hydrostatic pressure can be calculated using the formula \\$\\$P = \\\\rho g h\\$\\$, where \\$\\$P\\$\\$ is the pressure, \\$\\$\\\\rho\\$\\$ is the fluid density, \\$\\$g\\$\\$ is the acceleration due to gravity, and \\$\\$h\\$\\$ is the depth in the fluid.\n2. In a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure.\n3. The hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth.\n4. Hydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures.\n5. In practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces.\n\n## Review Questions\n- **How does hydrostatic pressure change with depth in a fluid, and what factors influence this change?**\n  - Hydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth.\n- **Discuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application.**\n  - Pascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure.\n- **Evaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design.**\n  - Hydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to \\$\\$P = \\\\rho g h\\$\\$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively.","meta_canonical":null}

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Boilerpipe Text	Hydrostatic pressure Written by the Fiveable Content Team • Last updated August 2025 Written by the Fiveable Content Team • Last updated August 2025 Definition Hydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics. 5 Must Know Facts For Your Next Test Hydrostatic pressure can be calculated using the formula $$P = \rho g h$$, where $$P$$ is the pressure, $$\rho$$ is the fluid density, $$g$$ is the acceleration due to gravity, and $$h$$ is the depth in the fluid. In a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure. The hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth. Hydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures. In practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces. Review Questions How does hydrostatic pressure change with depth in a fluid, and what factors influence this change? Hydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth. Discuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application. Pascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure. Evaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design. Hydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to $$P = \rho g h$$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively.
Markdown	![](https://www.facebook.com/tr?id=2776003132495623&ev=PageView&noscript=1) ap study content teacher tools [free diagnostic](https://fiveable.me/diagnostic)[upgrade](https://fiveable.me/pricing) 1. [All Key Terms](https://fiveable.me/key-terms) 2. [Principles of Physics I](https://fiveable.me/principles-physics-i/key-terms) 3. Hydrostatic pressure ## [🍏principles of physics i review](https://fiveable.me/principles-physics-i/key-terms) # Hydrostatic pressure Written by the Fiveable Content Team • Last updated August 2025 Written by the Fiveable Content Team • Last updated August 2025 ## Definition Hydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics. [hydrostatic pressure cheat sheet for homework visual study aid](https://fiveable.me/principles-physics-i/cheatsheets) ## 5 Must Know Facts For Your Next Test 1. Hydrostatic pressure can be calculated using the formula \$\$P = \\rho g h\$\$, where \$\$P\$\$ is the pressure, \$\$\\rho\$\$ is the fluid density, \$\$g\$\$ is the acceleration due to gravity, and \$\$h\$\$ is the depth in the fluid. 2. In a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure. 3. The hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth. 4. Hydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures. 5. In practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces. ## Review Questions - How does hydrostatic pressure change with depth in a fluid, and what factors influence this change? - Hydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth. - Discuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application. - Pascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure. - Evaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design. - Hydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to \$\$P = \\rho g h\$\$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively. ## Related terms Pascal's Law: A principle stating that a change in pressure applied to an enclosed fluid is transmitted undiminished to all parts of the fluid. [Density:](https://fiveable.me/principles-physics-i/key-terms/density) The mass per unit volume of a substance, which influences hydrostatic pressure because greater density results in greater weight and thus higher pressure at a given depth. Fluid Column: A vertical column of fluid used to demonstrate how pressure varies with depth; the height of the column directly relates to the hydrostatic pressure at its base. ## "Hydrostatic pressure" also found in: ### Subjects (3) - [Anatomy and Physiology I](https://fiveable.me/anatomy-physiology/key-terms/hydrostatic-pressure) - [Anatomy and Physiology II](https://fiveable.me/anatomy-physiology-ii/key-terms/hydrostatic-pressure) - [Calculus II](https://fiveable.me/calc-ii/key-terms/hydrostatic-pressure) ![Fiveable](https://fiveable.me/_next/image?url=https%3A%2F%2Fstorage.googleapis.com%2Fstatic.prod.fiveable.me%2Fpublic%2Ffavicon%2520black%2520gradient.png&w=256&q=75) Study Content & Tools [Study Guides](https://fiveable.me/)[FRQs + AI Scoring](https://fiveable.me/frq/practice)[AP Essay Grader for Students](https://fiveable.me/essay-grader)[AI Grading for Teachers](https://fiveable.me/grading)[Practice 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Readable Markdown	Hydrostatic pressure Written by the Fiveable Content Team • Last updated August 2025 Written by the Fiveable Content Team • Last updated August 2025 ## Definition Hydrostatic pressure is the pressure exerted by a fluid at rest due to the force of gravity acting on it. It increases with depth in a fluid, reflecting how much weight the fluid above a point exerts on that point. This concept is crucial in understanding how fluids behave when they are not moving and serves as a foundation for exploring more complex fluid dynamics. ## 5 Must Know Facts For Your Next Test 1. Hydrostatic pressure can be calculated using the formula \$\$P = \\rho g h\$\$, where \$\$P\$\$ is the pressure, \$\$\\rho\$\$ is the fluid density, \$\$g\$\$ is the acceleration due to gravity, and \$\$h\$\$ is the depth in the fluid. 2. In a uniform fluid, hydrostatic pressure increases linearly with depth, meaning that if you go twice as deep, you experience twice the pressure. 3. The hydrostatic pressure at a certain depth is independent of the shape or size of the container holding the fluid; it only depends on the fluid's density and the depth. 4. Hydrostatic pressure plays a key role in various applications, including calculating buoyancy and designing dams and underwater structures. 5. In practical terms, hydrostatic pressure explains why divers experience increased pressure at greater depths and why it's necessary for submarines to be built robustly to withstand these forces. ## Review Questions - How does hydrostatic pressure change with depth in a fluid, and what factors influence this change? - Hydrostatic pressure increases linearly with depth due to the weight of the fluid above. The deeper you go into a fluid, the more fluid there is above you, which adds weight and therefore increases pressure. The factors influencing this change include the density of the fluid and gravitational acceleration, which together determine how much pressure is exerted at any given depth. - Discuss how Pascal's Law relates to hydrostatic pressure and provide an example of its application. - Pascal's Law states that when pressure is applied to an enclosed fluid, it transmits that pressure equally in all directions. This principle underlines hydrostatic pressure, as it shows that any increase in pressure at one point in a fluid leads to an equal increase at all other points. An example of this can be seen in hydraulic systems, where applying force to a small area results in larger forces being exerted over larger areas due to the transmission of hydrostatic pressure. - Evaluate the implications of hydrostatic pressure on deep-sea exploration and how it affects submersible vehicle design. - Hydrostatic pressure has significant implications for deep-sea exploration, as vehicles must withstand immense pressures found at great depths. As depth increases, so does hydrostatic pressure according to \$\$P = \\rho g h\$\$. Engineers must consider these pressures when designing submersibles, ensuring that materials can endure the extreme conditions without failing. This understanding is crucial for developing technologies that allow scientists to explore and study deep-sea environments effectively.
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