Architects use trigonometry to describe the shapes and forms of a building using numerical equations. These equations are translated easily by any contractor to reproduce the exact building the architect had in mind.
Continue ReadingTrigonometry is a class offered in high schools and colleges that has a practical application in many careers, one of which is an architect. There needs to be a way for an architect to translate his or her ideas of a building or other structure into something easily distinguished by the contractor. This is where math, such as trigonometry, comes in. In math, trigonometry deals with the relations of the sides and angles of triangles to each other and surrounding shapes and angles. Architects use these measures to translate the design from their vision to paper. Contractors then use these measurements to translate the design into a solid structure. They ensure the measurements are exact and the angles are precise.
Architecture is much more than simple boxes. It incorporates bridges, curves and other complex shapes best defined by mathematical formulas. In addition to trigonometry, other mathematical components are used. These include calculus, algebra, probability and statistics and linear programming. Mathematical formulas, such as the Pythagorean Theorem, are incorporated into an architect's plans.
Learn more about TrigonometryTrigonometry is used in many fields of applied and practical sciences, such as astronomy, geography, physics and engineering. Trigonometry is used in astronomy to determine the distance from Earth to various nearby stars by observing the parallax shift with Earth's orbit around the Sun as a baseline.
Full Answer >The ancient Greeks were the first to develop the conceptual framework of trigonometry. The noted Greek astronomers Hipparchus, Menelaus and Ptolomy contributed in advancing the field.
Full Answer >Ancient Egyptian and Greek philosophers used an early form of trigonometry that involved calculating chords to obtain the angles of a triangle. This method was effective for Euclidean plane geometry, but the heart of trigonometry, the sine, was developed in India in the sixth century.
Full Answer >Successfully working through trigonometry problems requires knowledge of the properties of triangles as well as the ability to measure and understand the ratios called sine, cosine and tangent. Using equations associated with the ratios, it is possible to find the angles and lengths of right angle triangles.
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