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Bernoulli, Daniel (February 8, 1700 March 17, 178) is the most distinguished of the second generation of the Bernoulli family of Swiss mathematicians. He was a Swiss physicist and mathematician who made important discoveries in hydrodynamics. He was the only member of his family to make a mark in physics. He investigated not only mathematic but also such fields as medicine, biology, physiology, mechanics, physics, astronomy, and oceanography. Bernoulli's theorem, which he derived, is named after him.

Daniel Bernoulli was the second son of Johann Bernoulli, who first taught him mathematics. After studying philosophy, logic, and medicine at the Universities of Heidelberg, Strasbourg, and Basel, he received an M.D. degree (171); and in 17-4 he wrote Exercitationes quaedam Mathematicae on differential equations and the physics of flowing water, which won him a position at the influential Academy of Sciences in St. Petersburg, Russia. Bernoulli lectured there until 17 in medicine, mechanics, and physics, and he researched the properties of vibrating and rotating bodies and contributed to probability theory. In that same year he returned to Basel to accept the post in anatomy and botany. By then he was widely esteemed by scholars and also admired by the public.

Daniel's reputation was established in 178 with Hydrodynamica, in which he considered the properties of basic importance in fluid flow, particularly pressure, density, and velocity, and set forth their fundamental relationship. The Hydrodynamica is both a theoretical and a practical study of equilibrium, pressure and velocity of fluids. He put forward what is called Bernoulli's principle, which states that the pressure in a fluid decreases as its velocity increases. He also established the basis for the kinetic theory of gases and heat by demonstrating that the impact of molecules on a surface would explain pressure and that, assuming the constant, random motion of molecules, pressure and motion increase with temperature. About 178, his father published Hydraulica; this attempt by Johann to obtain priority for himself was another instance of his antagonism toward his son.

Between 175 and 174, Daniel won 10 prizes from the Paris Academy of Sciences for work on astronomy, gravity, tides, magnetism, ocean currents, and the behaviour of ships at sea. He also made substantial contributions in probability. He shared the 175 prize for work on planetary orbits with his father, who, it is said, threw him out of the house for obtaining a prize he felt should be his alone. Daniel's prizewinning papers reflected his success on the research frontiers of science and his ability to set forth clearly before an interested public the scientific problems of the day. In 17, he accepted a post in a botany and anatomy at Basel; in 174, one in physiology; and in 1750, one in physics.

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The study of Bernoulli's theorem could really be helpful for a deeper understanding of a number of everyday occurrences wherein, evidently, Bernoulli's principle finds itself at the heart of. Its study could really lessen the speculation of these daily phenomena and offer more scientific clarifications, which are more believable to human understanding.

In this attempt, we hope to emerge in helping others understand more our problem how aerofoil produces lift and how spin affects a ball's movement in the air.

The scope of our study stretches from the investigation of fluid dynamics to the analysis of aircraft-wing design. We will be investigating fluid dynamics but more on aerodynamics. This will include its principles and where these principles relate to the two basic aerodynamic forces, lift and drag. Our study also includes the analysis of aircraft-wing design, which means we would be investigating aeronautics, the activity of designing, building, and flying aircraft. We will also be investigating the design of baseballs and one of the basic baseball skills pitching.

Our assumption is that this study would be well spent and worthwhile. We believe that our hypothesis would be proven correct. That it really is just in the design of the plane that gives it its lift and also the baseball, it's having ridges that make it follow a curved path in the air when given a spin.

Bernoulli's theorem or Bernoulli's Principle, in fluid dynamics, relation among the pressure, velocity, and the elevation in a moving fluid (liquid or gas), the compressibility and viscosity (internal friction) of which are negligible and the flow of which is steady, or laminar. First derived (178) by the Swiss mathematician Daniel Bernoulli, the theorem states, in effect, that the total mechanical energy of the flowing fluid, comprising the energy associated with fluid pressure, the gravitational potential energy of elevation, and the kinetic energy of fluid motion, remains constant. Bernoulli's theorem is the principle of energy conservation for ideal fluids in steady, or streamline, flow.

Bernoulli's theorem implies, therefore, that if the fluid flows horizontally so that no change in gravitational potential energy occurs, then a decrease in fluid pressure is associated with an increase in fluid velocity. If the fluid is flowing through a horizontal pipe of varying cross-sectional area, for example, the fluid speeds up in constricted areas so that the pressure the fluid exerts is least where the cross section is smallest. This phenomenon is sometimes called the Venturi effect, after the Italian scientist G.B. Venturi (1746-18), who first noted the effects of constricted channels on fluid flow.

Bernoulli's theorem is the basis for many engineering applications, such as aircraft-wing design. The air flowing over the upper curved surface of an aircraft wing moves faster than the air beneath the wing, so that the pressure underneath is greater than that on the top of the wing, causing lift.

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