The Endless Contributions of Isaac Newton Essay

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Sir Isaac Newton once said, “We build too many walls and not enough bridges.” Aside from his countless contributions to the worlds of math and science, this may be his most important quote because it is what he based his life on—building bridges of knowledge. Throughout his life he was devoted to expanding his and others knowledge past previously known realms. Often regarded of the father of calculus, Newton contributed many notable ideas and functions to the world through his creation of calculus and the various divisions of calculus. Namely, Newton built upon the works of great mathematicians before him through their use of geometry, arithmetic and algebra to create a much more complex field that could explain many more processes in …show more content…
Nonetheless, nothing could take away from Newton’s innate ability to understand the world around him in ways that nobody had been able to before.
In order for Newton to have discovered the mathematical genius of calculus, he first tried to understand the world around him through physical science. As a result he formulated the famous and well-known Three Laws of Motion, which looked to explain the effect of gravity on falling objects and how objects react with each other. To explain his theories of motion and gravity, Newton came up with calculus, which provided a method to find the change in an objects position and velocity with respect to time. Furthermore, Newton studied a vast amount of work by past prominent mathematicians. Through his extensive research and brilliance he realized that the earlier approaches to finding tangents to curves and to find the area under curves were actually inverse operations of each other and through seeing this relation, he formed the basis of calculus to answer his thoughts about the natural world. Differential calculus was one of his most important findings and is described by the Funk & Wagnall’s New World Encyclopedia as providing a, “method of finding the slope of the tangent to a curve at a certain point; related rates of change, such as the rate at which the area of a circle increases (in square feet per minute) in terms of the radius (in feet) and the rate at which the
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