Montes Archimedes is a mountain range on the Moon. It is named after the crater Archimedes that lies to the north, which in turn has an eponym of the Greek mathematician Archimedes.
This group of mountains is located on a plateau in the eastern part of the Mare Imbrium, a lunar mare in the northwest quadrant of the Moon's near side. They are bounded on the eastern side by the Palus Putredinis, a small mare, and to the north by Archimedes. Farther to the south and east lies the impressive Montes Apenninus, a long mountain range.
The selenographic coordinates of this range is 25.3° N, 4.6° W. The peaks of Montes Archimedes occupy an area with a maximum diameter of 163km, although the most rugged portion of the terrain is concentrated within the central 70km. The remainder of the peaks are scattered across the plateau, with no particular structure or pattern. Some of the peaks in this range achieve heights of up to 2.0km, much less than those in the Montes Apenninus, for example, and none have received specific designations.
Other mathematical achievements include deriving an accurate approximation of pi, defining and investigating the spiral bearing his name, and creating a system using exponentiation for expressing very large numbers. He was also one of the first to apply mathematics to physical phenomena, founding hydrostatics and statics, including an explanation of the principle of the lever. He is credited with designing innovative machines, such as his screw pump, compound pulleys, and defensive war machines to protect his native Syracuse from invasion.
The diameter of Archimedes is the largest of any crater on the Mare Imbrium. The rim has a significant outer rampart brightened with ejecta and the upper portion of a terraced inner wall, but lacks the ray system associated with younger craters. A triangular promontory extends 30 kilometers from the southeast of the rim.
The interior of the crater lacks a central peak, and is flooded with lava. It is devoid of significant raised features, although there are a few tiny meteor craters near the rim. Scattered wisps of bright ray material lie across the floor, most likely deposited by the impact that created Autolycus.
Surroundings
To the south of Archimedes extends the Montes Archimedes, a mountainous region. On the southeastern rim is the Palus Putredinis, a lava-flooded plain containing a system of rilles named the Rimae Archimedes, which extends over 150 kilometers. North-northwest of Archimedes stand the Montes Spitzbergen, a string of peaks in the Mare Imbrium. East of Archimedes is the crater Autolycus. Northeast of Archimedes is the prominent crater Aristillus. The lava plain between Archimedes, Aristillus, and Autolycus forms the Sinus Lunicus bay of Mare Imbrium. A wrinkle ridge leads away from Archimedes toward the north-northwest, crossing this mare.
Archimedes is a genus of Bryozoans belonging to the family Fenestellidae. The first use of the term "Archimedes" in relation to this genus was in 1838.
Etymology
This genus of bryozoans is named Archimedes because of its corkscrew shape, in analogy to the Archimedes' screw, a type of water pump which inspired modern ship propellers. These forms are pretty common as fossils but they have been extinct since the Permian.
Species
Archimedes orientalis Schulga-Nesterenko 1936
Archimedes regina Crockford 1947
Archimedes stuckenbergi Nikiforova 1938
Fossil range
These bryozoans lived from the Carboniferous period (Tournaisian age) to the Permian period (Leonard age) (345.3 to 268.0 Ma), when this genus became extinct.
Description
Archimedes is a genus of fenestrate bryozoans with a calcified skeleton of a delicate spiral-shaped mesh that was thickened near the axis into a massive corkscrew-shaped central structure. The most common remains are fragments of the mesh that are detached from the central structure, and these may not be identified other than by association with the "corkscrews", that are fairly common. Specimens in which the mesh remains attached to the central structure are rare. Like other bryozoans, Archimedes forms colonies, and like other fenestrates, the individuals (or zooids) lived on one side of the mesh, and can be recognized for the two rows of equally distanced rimmed pores. Inside the branches, neighbouring individuals were in contact through small canals. Bryozoans are stationary epifaunal suspension feeders.
The real story behind Archimedes’ Eureka! - Armand D'Angour
View full lesson: http://ed.ted.com/lessons/the-real-story-behind-archimedes-eureka-armand-d-angour
When you think of Archimedes’ Eureka moment, you probably imagine a man in a bathtub, right? As it turns out, there's much more to the story. Armand D'Angour tells the story of Archimedes' biggest assignment -- an enormous floating palace commissioned by a king -- that helped him find Eureka.
Lesson by Armand D'Angour, animation by Zedem Media.
published: 13 Mar 2015
Archimedes: The Greatest Mind in Ancient History
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published: 03 Sep 2019
How taking a bath led to Archimedes' principle - Mark Salata
View full lesson here: http://ed.ted.com/lessons/mark-salata-how-taking-a-bath-led-to-archimedes-principle
Stories of discovery and invention often begin with a problem that needs solving. Summoned by the king to investigate a suspicious goldsmith, the early Greek mathematician Archimedes stumbles upon the principle that would make him famous.
Lesson by Amdon Consulting's Mark Salata, animation by TED-Ed.
published: 06 Sep 2012
Archemedes inventions : Golden crown in water bath
Ancient greek mathematician, physicist, engineer, inventor, and astronomer Archimedes invents through the past to nowdays.
published: 25 Jan 2017
Ancient Greeks (Archimedes) almost discovered calculus! | DIw/oI #4
Newton or Leibniz? This never-ending debate on who discovered calculus would be settled if ancient Greeks were not so afraid of the concept of infinitesimals. Archimedes' work calculates the area (called quadrature back then) enclosed by a parabola and a line (i.e. parabolic segment), which is typically solved by calculus today. He had also developed the modern idea of limits, just not in modern notations, so ancient Greeks are really only a few steps away from discovering calculus!
(Translated) Archimedes work: http://www.math.ubc.ca/~cass/archimedes/parabola.html
Alternative URL: https://archive.org/details/worksofarchimede029517mbp/page/n421 (page 422 to 442)
Other than commenting on the video, you are very welcome to fill in a Google form linked below, which helps me make better vide...
published: 15 Aug 2019
Understanding Archimedes' principle
The great Greek scientist Archimedes’ “eureka” moment is quite popular. Why did Archimedes get so excited about his thought experiment? What was the concept he deduced while he was taking a bath? More importantly, did Archimedes solve his king’s crown problem using an immersing experiment or a float balance?
Facebook : https://www.facebook.com/SabinzMathew
published: 29 Aug 2020
Archimedes Principle: Explained in Really Simple Words
Archimedes principle states that if an object is submerged in a fluid, then the buoyant force acting on it is equal to the weight of the fluid displaced by that object. Buoyant force exists because pressure increases as an object goes deeper in a fluid, which, in this case, is water. Due to this, the force from the pressure exerted in the downward direction on the top of the object is LESS than the force from pressure exerted in the upward direction on the bottom of the object.
When Archmiedes got into the bathtub, he realized that as more of his body was submerged in water, the more water spilled over the bathtub’s edge. He realized that there must be a clear relationship between his weight and the weight of the water displaced by his submerged body. This was a groundbreaking idea, and o...
This physics / fluid mechanics video tutorial provides a basic introduction into archimedes principle and buoyancy. It explains how to calculate the upward buoyant force acting on an object and it shows how to derive the buoyant force formula. It discusses how to use free body diagrams to calculate the tension force in a rope supporting a block in the fluid using the buoyancy force and the weight force of the block.
Mercury Barometer Problems:
https://www.youtube.com/watch?v=xQXFWrNmTHc
Open Tube Manometer:
https://www.youtube.com/watch?v=qHPaHMvsXLk
U Tube Manometers:
https://www.youtube.com/watch?v=0CKRGsLZh6Y
Buoyant Force of Helium Balloon:
https://www.youtube.com/watch?v=xh6V4sEeUYs
Physics - Intro to Buoyancy:
https://www.youtube.com/watch?v=i1pGInNc-hg
___________...
View full lesson: http://ed.ted.com/lessons/the-real-story-behind-archimedes-eureka-armand-d-angour
When you think of Archimedes’ Eureka moment, you probably i...
View full lesson: http://ed.ted.com/lessons/the-real-story-behind-archimedes-eureka-armand-d-angour
When you think of Archimedes’ Eureka moment, you probably imagine a man in a bathtub, right? As it turns out, there's much more to the story. Armand D'Angour tells the story of Archimedes' biggest assignment -- an enormous floating palace commissioned by a king -- that helped him find Eureka.
Lesson by Armand D'Angour, animation by Zedem Media.
View full lesson: http://ed.ted.com/lessons/the-real-story-behind-archimedes-eureka-armand-d-angour
When you think of Archimedes’ Eureka moment, you probably imagine a man in a bathtub, right? As it turns out, there's much more to the story. Armand D'Angour tells the story of Archimedes' biggest assignment -- an enormous floating palace commissioned by a king -- that helped him find Eureka.
Lesson by Armand D'Angour, animation by Zedem Media.
Check out Brilliant: https://brilliant.org/Biographics/
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Credits:
Host - Simon Whistler
Author - Shannon Quinn
Producer - Jennifer Da Silva
Executive Producer - Shell Harris
Business inquiries to [email protected]
Other Biographics Videos:
Alexander Graham Bell: A Life of Innovation and Controversy
https://youtu.be/CEH6DMuyLdA
Eugène Vidocq: The Father of Modern Criminology
https://youtu.be/sE9Sgufrdvo
Check out Brilliant: https://brilliant.org/Biographics/
→ Subscribe for new videos four times per week.
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This video is #sponsored by Brilliant.
TopTenz Properties
Our companion website for more: http://biographics.org
Our sister channel TopTenz: https://www.youtube.com/channel/UCQ-hpFPF4nOKoKPEAZM_THw/
Our Newest Channel about Interesting Places: https://studio.youtube.com/channel/UCHKRfxkMTqiiv4pF99qGKIw
Credits:
Host - Simon Whistler
Author - Shannon Quinn
Producer - Jennifer Da Silva
Executive Producer - Shell Harris
Business inquiries to [email protected]
Other Biographics Videos:
Alexander Graham Bell: A Life of Innovation and Controversy
https://youtu.be/CEH6DMuyLdA
Eugène Vidocq: The Father of Modern Criminology
https://youtu.be/sE9Sgufrdvo
View full lesson here: http://ed.ted.com/lessons/mark-salata-how-taking-a-bath-led-to-archimedes-principle
Stories of discovery and invention often begin with ...
View full lesson here: http://ed.ted.com/lessons/mark-salata-how-taking-a-bath-led-to-archimedes-principle
Stories of discovery and invention often begin with a problem that needs solving. Summoned by the king to investigate a suspicious goldsmith, the early Greek mathematician Archimedes stumbles upon the principle that would make him famous.
Lesson by Amdon Consulting's Mark Salata, animation by TED-Ed.
View full lesson here: http://ed.ted.com/lessons/mark-salata-how-taking-a-bath-led-to-archimedes-principle
Stories of discovery and invention often begin with a problem that needs solving. Summoned by the king to investigate a suspicious goldsmith, the early Greek mathematician Archimedes stumbles upon the principle that would make him famous.
Lesson by Amdon Consulting's Mark Salata, animation by TED-Ed.
Newton or Leibniz? This never-ending debate on who discovered calculus would be settled if ancient Greeks were not so afraid of the concept of infinitesimals. A...
Newton or Leibniz? This never-ending debate on who discovered calculus would be settled if ancient Greeks were not so afraid of the concept of infinitesimals. Archimedes' work calculates the area (called quadrature back then) enclosed by a parabola and a line (i.e. parabolic segment), which is typically solved by calculus today. He had also developed the modern idea of limits, just not in modern notations, so ancient Greeks are really only a few steps away from discovering calculus!
(Translated) Archimedes work: http://www.math.ubc.ca/~cass/archimedes/parabola.html
Alternative URL: https://archive.org/details/worksofarchimede029517mbp/page/n421 (page 422 to 442)
Other than commenting on the video, you are very welcome to fill in a Google form linked below, which helps me make better videos by catering for your math levels:
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If you want to know more interesting Mathematics, stay tuned for the next video!
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#mathemaniac #math #archimedes #ancientgreek #geometry #parabola
Newton or Leibniz? This never-ending debate on who discovered calculus would be settled if ancient Greeks were not so afraid of the concept of infinitesimals. Archimedes' work calculates the area (called quadrature back then) enclosed by a parabola and a line (i.e. parabolic segment), which is typically solved by calculus today. He had also developed the modern idea of limits, just not in modern notations, so ancient Greeks are really only a few steps away from discovering calculus!
(Translated) Archimedes work: http://www.math.ubc.ca/~cass/archimedes/parabola.html
Alternative URL: https://archive.org/details/worksofarchimede029517mbp/page/n421 (page 422 to 442)
Other than commenting on the video, you are very welcome to fill in a Google form linked below, which helps me make better videos by catering for your math levels:
https://forms.gle/QJ29hocF9uQAyZyH6
If you want to know more interesting Mathematics, stay tuned for the next video!
SUBSCRIBE and see you in the next video!
#mathemaniac #math #archimedes #ancientgreek #geometry #parabola
The great Greek scientist Archimedes’ “eureka” moment is quite popular. Why did Archimedes get so excited about his thought experiment? What was the concept he ...
The great Greek scientist Archimedes’ “eureka” moment is quite popular. Why did Archimedes get so excited about his thought experiment? What was the concept he deduced while he was taking a bath? More importantly, did Archimedes solve his king’s crown problem using an immersing experiment or a float balance?
Facebook : https://www.facebook.com/SabinzMathew
The great Greek scientist Archimedes’ “eureka” moment is quite popular. Why did Archimedes get so excited about his thought experiment? What was the concept he deduced while he was taking a bath? More importantly, did Archimedes solve his king’s crown problem using an immersing experiment or a float balance?
Facebook : https://www.facebook.com/SabinzMathew
Archimedes principle states that if an object is submerged in a fluid, then the buoyant force acting on it is equal to the weight of the fluid displaced by that...
Archimedes principle states that if an object is submerged in a fluid, then the buoyant force acting on it is equal to the weight of the fluid displaced by that object. Buoyant force exists because pressure increases as an object goes deeper in a fluid, which, in this case, is water. Due to this, the force from the pressure exerted in the downward direction on the top of the object is LESS than the force from pressure exerted in the upward direction on the bottom of the object.
When Archmiedes got into the bathtub, he realized that as more of his body was submerged in water, the more water spilled over the bathtub’s edge. He realized that there must be a clear relationship between his weight and the weight of the water displaced by his submerged body. This was a groundbreaking idea, and one that could be applied to solve the problem of determining the purity of gold in Hieron’s crown.
#science #animation #archimedes
Table of Contents:
Archimedes' crown problem - 0:00
What is Buoyant force? - 1:29
How Archimedes tested the crown's purity - 3:16
Applications of Archimedes principle - 4:49
References
http://www.physics.smu.edu/~scalise/mechmanual/archimedes/lab.html
http://www.atmo.arizona.edu/students/courselinks/fall16/atmo170a1s2/lecture_notes/ideal_gas_law/Archimedes_principle.html
https://physics.weber.edu/carroll/archimedes/principle.htm
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Archimedes principle states that if an object is submerged in a fluid, then the buoyant force acting on it is equal to the weight of the fluid displaced by that object. Buoyant force exists because pressure increases as an object goes deeper in a fluid, which, in this case, is water. Due to this, the force from the pressure exerted in the downward direction on the top of the object is LESS than the force from pressure exerted in the upward direction on the bottom of the object.
When Archmiedes got into the bathtub, he realized that as more of his body was submerged in water, the more water spilled over the bathtub’s edge. He realized that there must be a clear relationship between his weight and the weight of the water displaced by his submerged body. This was a groundbreaking idea, and one that could be applied to solve the problem of determining the purity of gold in Hieron’s crown.
#science #animation #archimedes
Table of Contents:
Archimedes' crown problem - 0:00
What is Buoyant force? - 1:29
How Archimedes tested the crown's purity - 3:16
Applications of Archimedes principle - 4:49
References
http://www.physics.smu.edu/~scalise/mechmanual/archimedes/lab.html
http://www.atmo.arizona.edu/students/courselinks/fall16/atmo170a1s2/lecture_notes/ideal_gas_law/Archimedes_principle.html
https://physics.weber.edu/carroll/archimedes/principle.htm
If you wish to buy/license this video, please write to us at [email protected].
Voice Over Artist: John Staughton ( https://www.fiverr.com/jswildwood )
SUBSCRIBE to get more such science videos!
https://www.youtube.com/channel/UCcN3IuIAR6Fn74FWMQf6lFA?sub_confirmation=1
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This physics / fluid mechanics video tutorial provides a basic introduction into archimedes principle and buoyancy. It explains how to calculate the upward buo...
This physics / fluid mechanics video tutorial provides a basic introduction into archimedes principle and buoyancy. It explains how to calculate the upward buoyant force acting on an object and it shows how to derive the buoyant force formula. It discusses how to use free body diagrams to calculate the tension force in a rope supporting a block in the fluid using the buoyancy force and the weight force of the block.
Mercury Barometer Problems:
https://www.youtube.com/watch?v=xQXFWrNmTHc
Open Tube Manometer:
https://www.youtube.com/watch?v=qHPaHMvsXLk
U Tube Manometers:
https://www.youtube.com/watch?v=0CKRGsLZh6Y
Buoyant Force of Helium Balloon:
https://www.youtube.com/watch?v=xh6V4sEeUYs
Physics - Intro to Buoyancy:
https://www.youtube.com/watch?v=i1pGInNc-hg
_______________________________
Apparent Weight and Apparent Mass:
https://www.youtube.com/watch?v=yQIl0HyqlYg
Fractional Volume of Submerged Object:
https://www.youtube.com/watch?v=sMkHKMsBEl8
Hydrometer Physics Problems:
https://www.youtube.com/watch?v=xx8dOAwRFs4
Volume Flow Rate and Mass Flow Rate:
https://www.youtube.com/watch?v=lY0CaQaxLHE
Equation of Continuity:
https://www.youtube.com/watch?v=DxX6XLEdcAw
Bernoulli's Equation:
https://www.youtube.com/watch?v=xTAfyc06ZxQ
________________________________
Torricelli's Theorem & Speed of Efflux:
https://www.youtube.com/watch?v=046-DygKrhc
Venturi Meter Problems:
https://www.youtube.com/watch?v=lyk_HloXz-E
Dynamic Lift Force:
https://www.youtube.com/watch?v=HsgZM2TXXy4
Viscosity of Fluids and Velocity Gradient:
https://www.youtube.com/watch?v=PoG14wRRQmM
Full-Length Videos and Worksheets:
https://www.patreon.com/MathScienceTutor/collections
Physics PDF Worksheets:
https://www.video-tutor.net/physics-basic-introduction.html
This physics / fluid mechanics video tutorial provides a basic introduction into archimedes principle and buoyancy. It explains how to calculate the upward buoyant force acting on an object and it shows how to derive the buoyant force formula. It discusses how to use free body diagrams to calculate the tension force in a rope supporting a block in the fluid using the buoyancy force and the weight force of the block.
Mercury Barometer Problems:
https://www.youtube.com/watch?v=xQXFWrNmTHc
Open Tube Manometer:
https://www.youtube.com/watch?v=qHPaHMvsXLk
U Tube Manometers:
https://www.youtube.com/watch?v=0CKRGsLZh6Y
Buoyant Force of Helium Balloon:
https://www.youtube.com/watch?v=xh6V4sEeUYs
Physics - Intro to Buoyancy:
https://www.youtube.com/watch?v=i1pGInNc-hg
_______________________________
Apparent Weight and Apparent Mass:
https://www.youtube.com/watch?v=yQIl0HyqlYg
Fractional Volume of Submerged Object:
https://www.youtube.com/watch?v=sMkHKMsBEl8
Hydrometer Physics Problems:
https://www.youtube.com/watch?v=xx8dOAwRFs4
Volume Flow Rate and Mass Flow Rate:
https://www.youtube.com/watch?v=lY0CaQaxLHE
Equation of Continuity:
https://www.youtube.com/watch?v=DxX6XLEdcAw
Bernoulli's Equation:
https://www.youtube.com/watch?v=xTAfyc06ZxQ
________________________________
Torricelli's Theorem & Speed of Efflux:
https://www.youtube.com/watch?v=046-DygKrhc
Venturi Meter Problems:
https://www.youtube.com/watch?v=lyk_HloXz-E
Dynamic Lift Force:
https://www.youtube.com/watch?v=HsgZM2TXXy4
Viscosity of Fluids and Velocity Gradient:
https://www.youtube.com/watch?v=PoG14wRRQmM
Full-Length Videos and Worksheets:
https://www.patreon.com/MathScienceTutor/collections
Physics PDF Worksheets:
https://www.video-tutor.net/physics-basic-introduction.html
View full lesson: http://ed.ted.com/lessons/the-real-story-behind-archimedes-eureka-armand-d-angour
When you think of Archimedes’ Eureka moment, you probably imagine a man in a bathtub, right? As it turns out, there's much more to the story. Armand D'Angour tells the story of Archimedes' biggest assignment -- an enormous floating palace commissioned by a king -- that helped him find Eureka.
Lesson by Armand D'Angour, animation by Zedem Media.
Check out Brilliant: https://brilliant.org/Biographics/
→ Subscribe for new videos four times per week.
https://www.youtube.com/c/biographics?sub_confirmation=1
This video is #sponsored by Brilliant.
TopTenz Properties
Our companion website for more: http://biographics.org
Our sister channel TopTenz: https://www.youtube.com/channel/UCQ-hpFPF4nOKoKPEAZM_THw/
Our Newest Channel about Interesting Places: https://studio.youtube.com/channel/UCHKRfxkMTqiiv4pF99qGKIw
Credits:
Host - Simon Whistler
Author - Shannon Quinn
Producer - Jennifer Da Silva
Executive Producer - Shell Harris
Business inquiries to [email protected]
Other Biographics Videos:
Alexander Graham Bell: A Life of Innovation and Controversy
https://youtu.be/CEH6DMuyLdA
Eugène Vidocq: The Father of Modern Criminology
https://youtu.be/sE9Sgufrdvo
View full lesson here: http://ed.ted.com/lessons/mark-salata-how-taking-a-bath-led-to-archimedes-principle
Stories of discovery and invention often begin with a problem that needs solving. Summoned by the king to investigate a suspicious goldsmith, the early Greek mathematician Archimedes stumbles upon the principle that would make him famous.
Lesson by Amdon Consulting's Mark Salata, animation by TED-Ed.
Newton or Leibniz? This never-ending debate on who discovered calculus would be settled if ancient Greeks were not so afraid of the concept of infinitesimals. Archimedes' work calculates the area (called quadrature back then) enclosed by a parabola and a line (i.e. parabolic segment), which is typically solved by calculus today. He had also developed the modern idea of limits, just not in modern notations, so ancient Greeks are really only a few steps away from discovering calculus!
(Translated) Archimedes work: http://www.math.ubc.ca/~cass/archimedes/parabola.html
Alternative URL: https://archive.org/details/worksofarchimede029517mbp/page/n421 (page 422 to 442)
Other than commenting on the video, you are very welcome to fill in a Google form linked below, which helps me make better videos by catering for your math levels:
https://forms.gle/QJ29hocF9uQAyZyH6
If you want to know more interesting Mathematics, stay tuned for the next video!
SUBSCRIBE and see you in the next video!
#mathemaniac #math #archimedes #ancientgreek #geometry #parabola
The great Greek scientist Archimedes’ “eureka” moment is quite popular. Why did Archimedes get so excited about his thought experiment? What was the concept he deduced while he was taking a bath? More importantly, did Archimedes solve his king’s crown problem using an immersing experiment or a float balance?
Facebook : https://www.facebook.com/SabinzMathew
Archimedes principle states that if an object is submerged in a fluid, then the buoyant force acting on it is equal to the weight of the fluid displaced by that object. Buoyant force exists because pressure increases as an object goes deeper in a fluid, which, in this case, is water. Due to this, the force from the pressure exerted in the downward direction on the top of the object is LESS than the force from pressure exerted in the upward direction on the bottom of the object.
When Archmiedes got into the bathtub, he realized that as more of his body was submerged in water, the more water spilled over the bathtub’s edge. He realized that there must be a clear relationship between his weight and the weight of the water displaced by his submerged body. This was a groundbreaking idea, and one that could be applied to solve the problem of determining the purity of gold in Hieron’s crown.
#science #animation #archimedes
Table of Contents:
Archimedes' crown problem - 0:00
What is Buoyant force? - 1:29
How Archimedes tested the crown's purity - 3:16
Applications of Archimedes principle - 4:49
References
http://www.physics.smu.edu/~scalise/mechmanual/archimedes/lab.html
http://www.atmo.arizona.edu/students/courselinks/fall16/atmo170a1s2/lecture_notes/ideal_gas_law/Archimedes_principle.html
https://physics.weber.edu/carroll/archimedes/principle.htm
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Voice Over Artist: John Staughton ( https://www.fiverr.com/jswildwood )
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This physics / fluid mechanics video tutorial provides a basic introduction into archimedes principle and buoyancy. It explains how to calculate the upward buoyant force acting on an object and it shows how to derive the buoyant force formula. It discusses how to use free body diagrams to calculate the tension force in a rope supporting a block in the fluid using the buoyancy force and the weight force of the block.
Mercury Barometer Problems:
https://www.youtube.com/watch?v=xQXFWrNmTHc
Open Tube Manometer:
https://www.youtube.com/watch?v=qHPaHMvsXLk
U Tube Manometers:
https://www.youtube.com/watch?v=0CKRGsLZh6Y
Buoyant Force of Helium Balloon:
https://www.youtube.com/watch?v=xh6V4sEeUYs
Physics - Intro to Buoyancy:
https://www.youtube.com/watch?v=i1pGInNc-hg
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Apparent Weight and Apparent Mass:
https://www.youtube.com/watch?v=yQIl0HyqlYg
Fractional Volume of Submerged Object:
https://www.youtube.com/watch?v=sMkHKMsBEl8
Hydrometer Physics Problems:
https://www.youtube.com/watch?v=xx8dOAwRFs4
Volume Flow Rate and Mass Flow Rate:
https://www.youtube.com/watch?v=lY0CaQaxLHE
Equation of Continuity:
https://www.youtube.com/watch?v=DxX6XLEdcAw
Bernoulli's Equation:
https://www.youtube.com/watch?v=xTAfyc06ZxQ
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Torricelli's Theorem & Speed of Efflux:
https://www.youtube.com/watch?v=046-DygKrhc
Venturi Meter Problems:
https://www.youtube.com/watch?v=lyk_HloXz-E
Dynamic Lift Force:
https://www.youtube.com/watch?v=HsgZM2TXXy4
Viscosity of Fluids and Velocity Gradient:
https://www.youtube.com/watch?v=PoG14wRRQmM
Full-Length Videos and Worksheets:
https://www.patreon.com/MathScienceTutor/collections
Physics PDF Worksheets:
https://www.video-tutor.net/physics-basic-introduction.html
Montes Archimedes is a mountain range on the Moon. It is named after the crater Archimedes that lies to the north, which in turn has an eponym of the Greek mathematician Archimedes.
This group of mountains is located on a plateau in the eastern part of the Mare Imbrium, a lunar mare in the northwest quadrant of the Moon's near side. They are bounded on the eastern side by the Palus Putredinis, a small mare, and to the north by Archimedes. Farther to the south and east lies the impressive Montes Apenninus, a long mountain range.
The selenographic coordinates of this range is 25.3° N, 4.6° W. The peaks of Montes Archimedes occupy an area with a maximum diameter of 163km, although the most rugged portion of the terrain is concentrated within the central 70km. The remainder of the peaks are scattered across the plateau, with no particular structure or pattern. Some of the peaks in this range achieve heights of up to 2.0km, much less than those in the Montes Apenninus, for example, and none have received specific designations.
Montes Apenninus ... Montes Recti (StraightRange) ... Montes Teneriffe ... Further inspection southwards reveal more evidence of the inner-ring; Montes Spitzbergen (Spitzbergen Mountains) is located about 80 kilometres north of impact crater Archimedes.