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The history of algebra
Using math in everyday life
Greek contributions to modern mathematics
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Have you ever been in math class and wondered if you're ever going to use this in everyday life? It turns out that many different mathematical types can be used in everyday life like algebra. People think mathematics is just numbers and I math equations. Mathematics can be also be the theoretical science of number, quantity, and space. There are many different types of math that can also be used in many subjects like physics and engineering. Mathematics can be used to perform many different daily tasks, such as telling time, reading an odometer. People have been using math for hundreds of years going all the back to ancient Greece. They used the same types of math like we use today like geometry, calculus, algebra and a lot of other math types. …show more content…
Algebra is a branch in of mathematics which studies the properties of operations and the structure of operations.Algebra was made by a Greek mathematician Diophantus. Diophantus made Algebra to solve very difficult math problems. The first one to use algebra was the Babylonians. It was Believed that algebra didn't have variables until the 16th century. Algebra be used determined, volumes in containers which can be used for cooking food. It can also be used to find sale prices which can be used in a store. Algerbra is the oldest and most developed math types we have today(Source …show more content…
All math types were used around Ancient Greece and used for thousands of years. Algebra is used for for measuring volumes of containers which is used for cooking. Algebra was used in the same way back in Ancient Greece by the Babylonians. Geometry is one of the most useful math types that are used in everyday life. Geometry is the most important component for architecture it would not be as developed as it is today. Calculus is not known to be used in everyday life but it is useful. It's used in scientific fields and it is very difficult because it's combined with other math types. Knowing math types and what they do and what jobs you can do that use specific math types. Now when in math class you know that you might use this in real
Mathematics is used to pay bills and to cook to give a few examples. It is also used to figure out different formulas for space. Mathematics is used for computing
Math is everywhere when most people first think of math or the word “Algebra,” they don’t get too excited. Many people say “Math sucks” or , “When are we ever going to use it in our lives.” The fact is math will be used in our lives quite frequently. For example, if we go watch a softball game all it is, is one giant math problem. Softball math can be used in many
Economists use calculus as a basis “to maximize efficiency, minimize cost, and find the post of diminishing returns” (SSCC). Specifically, an economist could use differential calculus to determine the amount of interest paid over the life of a housing loan (Classroom.synonym). Calculus is useful to all businesses because it allows executives/managers to maximize profits, which is essential to most businesses (Classroom.synonym). Calculus is not only important to economics, but also to physics, engineering, chemistry, astronomy, and statistics
How Will I Use Math in Everyday Life All throughout the days I spent in school sitting in math class learning Algebra, Geometry, and the various other math courses, I pondered whether or not I would ever even use these math skills in my life. The sad truth is that you will most likely use most of the math skills that you learned throughout high school in everyday life. There are honestly so many different ways you can use math in life, like buying a car, your weekly trip to the grocery store, and even at home. It honestly hurts you to not pay attention because you will in fact use math in your everyday life. There are many different ways that math is used at home, just like everywhere else.
I also learned that mathematics was more than merely an intellectual activity: it was a necessary tool for getting a grip on all sorts of problems in science and engineering. Without mathematics there is no progress. However, mathematics could also show its nasty face during periods in which problems that seemed so simple at first sight refused to be solved for a long time. Every math student will recognize these periods of frustration and helplessness.
One job the requires algebra is an Animator. Animators have to draw all kinds of pictures and cartoons and it requires them to use linear algebra for every movement a character or object may make. Algebra also helps create special effects to make the images shine and sparkle. The requirements you must have to do this type of job is that of course you have to have talent, some type of degree in animation, and be pretty decent in math. Animators make around $47,000 a year.
Mathematics is the study of properties, measurements and relationships of sets and quantities using symbols and numbers. Mathematics is a group of related sciences including geometry, algebra and calculus that studies the interrelationships between quantity, number, space and shape by using specialized notation and this has contributed to human development since the birth of civilization. Calculus is a crucial part of mathematics that studies functions and the ways is which they can be manipulated. Mathematics is a a vibrant, large field of depth, for which calculus is only a small section.
I am currently a teenager in high school, and I am struggling. I know all about these topics that I most likely will never use. I don’t understand most of it, and I have struggled to pass these courses. I want to know something that will have actual use in my life. Things that will actually help in the ‘Real World’. The way I see it, algebra and other subjects that are not necessary in real life should not be required to graduate.
Mathematics is everywhere we look, so many things we encounter in our everyday lives have some form of mathematics involved. Mathematics the language of understanding the natural world (Tony Chan, 2009) and is useful to understand the world around us. The Oxford Dictionary defines mathematics as ‘the science of space, number, quantity, and arrangement, whose methods, involve logical reasoning and use of symbolic notation, and which includes geometry, arithmetic, algebra, and analysis of mathematical operations or calculations (Soanes et al, Concise Oxford Dictionary,
Mathematics is part of our everyday life. Things you would not expect to involve math
Ever wonder how scientists figure out how long it takes for the radiation from a nuclear weapon to decay? This dilemma can be solved by calculus, which helps determine the rate of decay of the radioactive material. Calculus can aid people in many everyday situations, such as deciding how much fencing is needed to encompass a designated area. Finding how gravity affects certain objects is how calculus aids people who study Physics. Mechanics find calculus useful to determine rates of flow of fluids in a car. Numerous developments in mathematics by Ancient Greeks to Europeans led to the discovery of integral calculus, which is still expanding. The first mathematicians came from Egypt, where they discovered the rule for the volume of a pyramid and approximation of the area of a circle. Later, Greeks made tremendous discoveries. Archimedes extended the method of inscribed and circumscribed figures by means of heuristic, which are rules that are specific to a given problem and can therefore help guide the search. These arguments involved parallel slices of figures and the laws of the lever, the idea of a surface as made up of lines. Finding areas and volumes of figures by using conic section (a circle, point, hyperbola, etc.) and weighing infinitely thin slices of figures, an idea used in integral calculus today was also a discovery of Archimedes. One of Archimedes's major crucial discoveries for integral calculus was a limit that allows the "slices" of a figure to be infinitely thin. Another Greek, Euclid, developed ideas supporting the theory of calculus, but the logic basis was not sustained since infinity and continuity weren't established yet (Boyer 47). His one mistake in finding a definite integral was that it is not found by the sums of an infinite number of points, lines, or surfaces but by the limit of an infinite sequence (Boyer 47). These early discoveries aided Newton and Leibniz in the development of calculus. In the 17th century, people from all over Europe made numerous mathematics discoveries in the integral calculus field. Johannes Kepler "anticipat(ed) results found… in the integral calculus" (Boyer 109) with his summations. For instance, in his Astronomia nova, he formed a summation similar to integral calculus dealing with sine and cosine. F. B. Cavalieri expanded on Johannes Kepler's work on measuring volumes. Also, he "investigate[d] areas under the curve" ("Calculus (mathematics)") with what he called "indivisible magnitudes.
What is math? If you had asked me that question at the beginning of the semester, then my answer would have been something like: “math is about numbers, letters, and equations.” Now, however, thirteen weeks later, I have come to realize a new definition of what math is. Math includes numbers, letters, and equations, but it is also so much more than that—math is a way of thinking, a method of solving problems and explaining arguments, a foundation upon which modern society is built, a structure that nature is patterned by…and math is everywhere.
Logic and mathematics starting with basic arithmetic showed me how to follow steps, one at a time and one after another, to arrive at the results, one step at a time and after another. I learned that an error in one step will make all the following steps and results wrong. Mathematics like any other rule and pattern based discipline may show through experience and trial or error, how to solve problems first by following given methods and later, if needed, by combining and exploring different methods.
The history of math has become an important study, from ancient to modern times it has been fundamental to advances in science, engineering, and philosophy. Mathematics started with counting. In Babylonia mathematics developed from 2000B.C. A place value notation system had evolved over a lengthy time with a number base of 60. Number problems were studied from at least 1700B.C. Systems of linear equations were studied in the context of solving number problems.
As mathematics has progressed, more and more relationships have ... ... middle of paper ... ... that fit those rules, which includes inventing additional rules and finding new connections between old rules. In conclusion, the nature of mathematics is very unique and as we have seen in can we applied everywhere in world. For example how do our street light work with mathematical instructions? Our daily life is full of mathematics, which also has many connections to nature.