Where can I find a diagram of the Bernoulli Principle that relates to swimming?
479720
Check any college-level textbook on fluid dynamics.
60322
Archimedes principle on bouyancy states that a body submerged in a fluis is subjected by an unbalance force called bouyant force equal to the weight of the displaced fluid. By formula, Fb = Vd\n;Fb = bouyant force\nV = volume of te dispaced fluid\nd = density of the fluid\n\nDimensional Analysis,\nFb must had a unit of force; Kg, N, lb\nV is volume; cu.m, cu.ft\nd is density; kg/cu.m. and so on.\n\nFb(Kg) = V(cu.m.)*d(Kg/cu.m.)\n\nu'll get Kg.
1153754
I used to be a competitive swimmer, and during some training sessions we had to wear multiple layers. They essentially create "drag" which increases resistance. Weight is offset by buoyancy, so to increase the resistance in water, you add clothes. Sweatpants/shirts absorb a lot of water, thus add a fair amount of resistance to a work out. While I'll admit, I haven't seen the aquacise classes apply this technique, it does come from sound water based training principles.
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http://www.oup.co.uk/pdf/bt/blois/imchap06.pdf
561732
water displacement and boyles law of bouyancy
300220
It's a form of underwater swimming
140821
There is a lot of physics in sailing. The most important principle is Bernoulli's Principle, and it is the main reason that a sailboat moves. When the wind blows on a sail, it produces turbulent motion in the lee area of the sail, and lower pressures, which pull the sailboat forward. \n\n\nThere is also drag of the water and the air to consider, and buoyancy forces and their balance, wave propagation, and many other details. The following web site will get you started.
161253
Due to the rapid (fluid) flow, an increase in velocity occurs simultaneously with decrease in pressure. It happens beause the sum of all forms of energy in a fluid flowing along an enclosed path is the same at any two points in that path. This was discovered by Bernoulli and is called as Bernoulli's principle.
599885
Try these websites:\nhttp://www.puresportsart.com/warehouse/athenscoll.htm\nhttp://www.allposters.com/-st/Swimming-Olympics-Posters_c5806_s67627_.htm\nhttp://www.sportsposterwarehouse.com/warehouse/swimcoll.htm\nhttp://stores.ebay.com.au/Olympic-Collector-Posters_W0QQcolZ2QQdirZQ2d1QQfsubZ0QQftidZ2QQpZ2QQtZkm
200222
I think you mean "swim lane."  It's basically a diagram which illustrates the interactions between multiple systems.  Here's a simple example of one:\n\nhttp://www.proactivityinc.com/services/help/Process%20Portal/Images/Diagrams/Generate_Swim_Lane_3.JPG
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Bernoulli's Principle.\n\nThe principle states, more or less, that in fluid (or, in your case, air) flow, an increase in velocity occurs simultaneously with decrease in pressure. More specifically, the sum of all forms of energy in a fluid flowing along an enclosed path is the same at any two points in that path. The *only* cause of the change in fluid velocity is the difference in pressures either side of it. \n\nIn a fluid flow with no viscosity, and therefore one in which a pressure difference is the only accelerating force, it is equivalent to Newton's laws of motion.
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it *is* Bernoullis principle.  Think of pressure as a form of potential energy and velocity as kinetic energy.  The total energy must remain constant so, if one increases, the other must decrease.\n\n\nDoug
241834
I beleive this is the one:\n\nhttp://www.phy.ohiou.edu/~braslavs/Biophysics/Articles/Wei%20Zhang/Rosensweig2002.pdf
12859
The Shaum's Outline Series book will show you how to do the problems.\n\nhttp://books.mcgraw-hill.com/search.php?keyword=fluid+mechanics&template=&subjectarea=ALL&search=Go
623454
Look up Bernoulli's Equation.
80464
the very fundamental: the human body floats in the water, try this yourself by staying calm (and don't cheat by stepping on the bottom! lol). then slowly try to move your hands and feet in order to push your body towards one direction. Needs a tiny bit of practice but you'll get it. It's very easy! good luck!
123215
The well-known Bernoulli equation is obtained from conservation of momentum and energy applied to an inviscied flow. \nIts simplest form is:\n\np1/ρ + (u1)^2/2= p2/ρ + (u2)^2/2\n\nwhere,\n p1 : initial pressure\n p2 : final pressure\n u1 : initial velocity\n u2 : final velocity.\n\nAnd it implies that total energy of the flow through an stream line is constant and is exchanged between kinemaical and statical pressure.