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Topics referred to by the same term
Solid trigonometry may refer to: solid geometry, geometry of three-dimensional Euclidean space spherical trigonometry, deals with the trigonometric functions
Solid_trigonometry
Functions of an angle
In mathematics, the trigonometric functions (also called circular functions, angle functions or goniometric functions) are real functions which relate
Trigonometric_functions
Study of triangles in other spaces than the Euclidean plane
analogs of angles and polygons: solid angles and polytopes such as tetrahedrons and n-simplices. In spherical trigonometry, triangles on the surface of a
Generalized_trigonometry
Overview of and topical guide to trigonometry
to trigonometry: Trigonometry – branch of mathematics that studies the relationships between the sides and the angles in triangles. Trigonometry defines
Outline_of_trigonometry
Babylonian mathematics during the 2nd millennium BC. Systematic study of trigonometric functions began in Hellenistic mathematics, reaching India as part of
History_of_trigonometry
Geometry of the surface of a sphere
the metrical tools of spherical trigonometry are in many respects analogous to Euclidean plane geometry and trigonometry, but also have some important differences
Spherical_geometry
Decomposition of periodic functions
of a periodic function into a sum of trigonometric functions. The Fourier series is an example of a trigonometric series. By expressing a function as a
Fourier_series
1 minus the cosine of an angle
versine or versed sine is a trigonometric function found in some of the earliest (Sanskrit Aryabhatiya, Section I) trigonometric tables. The versine of an
Versine
Shape with three sides
sides. Relations between angles and side lengths are a major focus of trigonometry. In particular, the sine, cosine, and tangent functions relate side lengths
Triangle
Method of drawing geometric objects
N.Y.: Dover. pp. 29–30. ISBN 978-0-486-42515-3. Weisstein, Eric W. "Trigonometry Angles--Pi/17". MathWorld. Stewart, Ian. Galois Theory. p. 75. O'Connor
Straightedge and compass construction
Straightedge_and_compass_construction
SI derived unit of angle
Steradian, a higher-dimensional analog of the radian which measures solid angle Trigonometry Other proposals include the abbreviation "rad" (Brinsmade 1936)
Radian
Type of three-dimensional shape
In geometry, a solid of revolution is a solid figure obtained by rotating a plane figure around some straight line (the axis of revolution), which may
Solid_of_revolution
Relation between sides of a right triangle
arbitrary triangles. In a right triangle with sides a, b and hypotenuse c, trigonometry determines the sine and cosine of the angle θ between side a and the
Pythagorean_theorem
90° angle (π/2 radians)
In geometry and trigonometry, a right angle is an angle of exactly 90 degrees or π {\displaystyle \pi } /2 radians corresponding to a quarter turn.
Right_angle
Overview of and topical guide to geometry
theorem Pythagorean triangle Right triangle Triangle inequality Trigonometry List of trigonometry topics Wallpaper group 3D projection 3D computer graphics
Outline_of_geometry
The trigonometry of a tetrahedron explains the relationships between the lengths and various types of angles of a general tetrahedron. The following are
Trigonometry_of_a_tetrahedron
1791–1853 geodetic survey of Britain
it was only after his death that the Board of Ordnance initiated the trigonometric survey, motivated by military considerations in a time of a threatened
Principal Triangulation of Great Britain
Principal_Triangulation_of_Great_Britain
Spherical triangle with three right angles
Adrien-Marie (1858). Davies, Charles (ed.). Elements of Geometry and Trigonometry. New York: A. S. Barnes & Co. p. 197. Stillwell, John (1992). Geometry
Octant_of_a_sphere
Set of points equidistant from a center
postulate. In spherical trigonometry, angles are defined between great circles. Spherical trigonometry differs from ordinary trigonometry in many respects.
Sphere
Theorem about admissible crystal symmetries
moreover C and D will be separated by r = ma, with m an integer. But by trigonometry, the separation between these points is: 2 a cos θ = 2 a cos 2 π
Crystallographic restriction theorem
Crystallographic_restriction_theorem
Greek astronomer, geographer and mathematician (c. 190 – c. 120 BCE)
astronomer, geographer, and mathematician. He is considered the founder of trigonometry, but is most famous for his incidental discovery of the precession of
Hipparchus
Positive real number which when multiplied by itself gives 6
the solid to the center of each face). The square root of 6, with the square root of 2 added or subtracted, appears in several exact trigonometric values
Square_root_of_6
Indian mathematician and astronomer (1114–1185)
Siddhanta-Śiromaṇi, Bhaskara developed spherical trigonometry along with a number of other trigonometric results. (See Trigonometry section below.) Bhaskara's arithmetic
Bhāskara_II
Mathematics of Ancient Greece and the Mediterranean, 5th BC to 6th AD
also belong to this period. In the Imperial Roman era, Ptolemy used trigonometry to determine the positions of stars in the sky, while Nicomachus and
Ancient_Greek_mathematics
1991, "Greek Trigonometry and Mensuration" p. 161) (Boyer 1991, "Greek Trigonometry and Mensuration" p. 175) (Boyer 1991, "Greek Trigonometry and Mensuration"
History_of_mathematics
Unit of measurement of an angle, equal to 1/400th of a circle
In trigonometry, the gradian – also known as the gon (from Ancient Greek γωνία (gōnía) 'angle'), grad, or grade – is a unit of measurement of an angle
Gradian
space. This includes spherical trigonometry, hyperbolic trigonometry, gyrotrigonometry, and universal hyperbolic trigonometry. Geometric algebra an alternative
Glossary of areas of mathematics
Glossary_of_areas_of_mathematics
Conic solid with a polygonal base
edge and apex form a triangle, called a lateral face. A pyramid is a conic solid with a polygonal base. Many types of pyramids can be found by determining
Pyramid_(geometry)
Type of watch with calculator functionality
models with additional functions: scientific, including transcendent and trigonometry, in models Casio CFX-20, CFX-200, CFX-400 and Citizen 49–9421, financial
Calculator_watch
Plane figure bounded by line segments
2004. p. 249. ISBN 0-471-27047-4. Dugopolski, Mark, College Algebra and Trigonometry, 2nd ed, Addison-Wesley, 1999. p. 505. ISBN 0-201-34712-1. McCormick
Polygon
Positive real number which when multiplied by itself gives 5
{\displaystyle \varphi ^{-1}} mentioned above. The square root of 5 appears in trigonometric constants related to the angles in a regular pentagon and decagon, which
Square_root_of_5
Polyhedron with four faces
pp. 105–132. Retrieved 7 August 2018. Todhunter, I. (1886), Spherical Trigonometry: For the Use of Colleges and Schools, p. 129 ( Art. 163 ) Lévy, Bruno;
Tetrahedron
Figure formed by two rays meeting at a common point
hdl:11250/3033842 Loney, Sidney Luxton (1893), Plane trigonometry, p. 1 Todhunter, Isaac (1864), Plane Trigonometry: For the Use of Colleges and Schools. With Numerous
Angle
Special type of superellipsoid
revolution rather than a solid. The volume of a superegg can be derived via squigonometry, a generalization of trigonometry to squircles. It is related
Superegg
Coordinate system
words in quotation marks are a mnemonic for remembering which three trigonometric functions (sine, cosine, tangent and their reciprocals) are positive
Quadrant_(plane_geometry)
Qualification in mathematics study
segments, and two-dimensional vectors.Trigonometry: Proofs of trigonometric identities, properties of trigonometric functions, and solving complex equations
Additional_Mathematics
Device which creates images with lasers
10 meters from scanner to screen. Scan angles can be calculated using trigonometry. Laser TV "The History and Evolution of Laser Projectors". WEMAX Official
Laser_projector
Branch of mathematics
angles of a triangle or of angles in a unit circle forms the basis of trigonometry. In differential geometry and calculus, the angles between plane curves
Geometry
Mathematics taught in primary and secondary school
and the steepness of the line. Slope is often denoted by the letter m. Trigonometry is a branch of mathematics that studies relationships involving lengths
Elementary_mathematics
American teacher and textbook author (1835–1906)
arithmetic, an algebra, geometry, trigonometry, or an analytical trigonometry." A 1904 update to his textbook Plane and Solid Geometry was lauded for its discussion
George_A._Wentworth
English educator and mathematician (1829–1903)
Internet Archive: 1890: The Elements of Solid Geometry 1892: The Algebra of Coplanar Vectors and Trigonometry In pure mathematics he published papers
Robert_Baldwin_Hayward
Chinese astronomer and mathematician (1231–1316)
Bureau. Throughout his life he also did extensive work with spherical trigonometry. After Kublai Khan's death, Guo continued to be an advisor to Kublai's
Guo_Shoujing
Development of mathematics in South Asia
as a number, negative numbers, arithmetic, and algebra. In addition, trigonometry was further advanced in India, and, in particular, the modern definitions
Indian_mathematics
Mathematical term
m={\frac {\Delta y}{\Delta x}}={\frac {y_{2}-y_{1}}{x_{2}-x_{1}}}.} Through trigonometry, the slope m of a line is related to its angle of inclination θ by the
Slope
Engineering discipline
Meroe. Kushite sundials applied mathematics in the form of advanced trigonometry. The earliest practical water-powered machines, the water wheel and watermill
Mechanical_engineering
Sphere with radius one, usually centered on the origin of the space
calculations. In trigonometry, circular arc length on the unit circle is called radians and used for measuring angular distance; in spherical trigonometry surface
Unit_sphere
Mathematics used in Ancient China
numeral system (binary and decimal), algebra, geometry, number theory and trigonometry. Since the Han dynasty, as diophantine approximation being a prominent
Chinese_mathematics
Number between two given numbers
(1860), "Theorem 22", Elements of Geometry, and Plane and Spherical Trigonometry, with Numerous Practical Problems, New York: Ivison, Phinney & Co., pp
Heronian_mean
French mathematician (1540–1603)
and mathematics and wrote for her numerous treatises on astronomy and trigonometry, some of which have survived. In these treatises, Viète used decimal
François_Viète
Rules for computing derivatives of functions
Hyperbolic analogues of trigonometric functions Inverse hyperbolic functions – Mathematical functions Inverse trigonometric functions – Inverse functions
Differentiation_rules
Device used for calculations
markets. For example, there are scientific calculators, which include trigonometric and statistical calculations. Some calculators even have the ability
Calculator
Natural number
Integer Sequences. OEIS Foundation. Khan, Sameen Ahmed (2020-10-11). "Trigonometric Ratios Using Geometric Methods". Advances in Mathematics: Scientific
36_(number)
Geometric representation of material yield
Meccanica 2(2), pp. 118--125. Lemaitre J., Chaboche J.L. (1990). Mechanics of Solid Materials, Cambridge University Press, Cambridge. Candland C.T. (1975).
Yield_surface
Plimpton 322 and Maor, Eli (1993), "Plimpton 322: The Earliest Trigonometric Table?", Trigonometric Delights, Princeton University Press, pp. 30–34, ISBN 978-0-691-09541-7
Timeline_of_mathematics
Measure of a vehicle's suspension flexibility
travel index. It is possible to calculate RTI without a ramp using basic trigonometry, provided a safe method is available to lift one wheel, say, using a
Ramp_travel_index
Creation of standards and the technical drawings
objects—the drafting effort requires a thorough understanding of geometry, trigonometry and spatial comprehension, and in all cases demands precision and accuracy
Technical_drawing
Programmable machine that processes data
sector, a calculating instrument used for solving problems in proportion, trigonometry, multiplication and division, and for various functions, such as squares
Computer
Historical development of geometry
distance measurements of depth, height, width, and surface area. In terms of solid geometry, he figured out that a wedge with rectangular base and both sides
History_of_geometry
Star at the centre of the Solar System
planet (more ideally using the transit of Venus) could be used to trigonometrically determine the distances between Earth, Venus, and the Sun. Observations
Sun
Branch of mathematics
non-rigorous method, resembling differentiation, applicable to some trigonometric functions. Madhava of Sangamagrama and the Kerala School of Astronomy
Calculus
straight for Steve. Mary Beth asks Steve to maybe help her with her trigonometry. After Mike and her leave, Bub tells Steve that she definitely has a
List of My Three Sons episodes
List_of_My_Three_Sons_episodes
Characterizes spherical triangles with fixed base and area
presented a paper about it c. 1777 (published 1784) including both a trigonometric proof and a geometric one. Lexell's colleague Leonhard Euler wrote another
Lexell's_theorem
Shape with five sides
Pentagram Pentagram map Pentastar, the Chrysler logo Pythagoras' theorem Trigonometric constants for a pentagon "pentagon, adj. and n." OED Online. Oxford
Pentagon
Mathematical model of the physical space
geometry", Encyclopedia of Mathematics, EMS Press, 2001 [1994] "Plane trigonometry", Encyclopedia of Mathematics, EMS Press, 2001 [1994] Kiran Kedlaya,
Euclidean_geometry
Educational technology company
Polygons; Circles; 3D solids and polyhedra; Other geometry Pre-Calculus & Trigonometry Basic trigonometric functions and ratios; Trigonometric function graphs;
Yup_Technologies
Electro-optical instrument used in surveying and building construction
surveyed points relative to the total station position are calculated using trigonometry and triangulation. To determine an absolute location, a total station
Total_station
French chemist and physicist (1897–1956)
thirteen. Irène's education was so rigorous that she still had a German and trigonometry lesson every day of that break. Irène re-entered a more orthodox learning
Irène_Joliot-Curie
American domestic terrorist (born 1955)
credit hours with B grade average. He had Cs in biology, chemistry and trigonometry, a B in literature and an A in archery. In 1974, after another brother
Terry_Nichols
Parameters characterizing properties of our galaxy
Bajkova, Anisa (November 2010). "Galactic parameters from masers with trigonometric parallaxes". Monthly Notices of the Royal Astronomical Society. 408
Oort_constants
Indian mathematician and astronomer (598–668)
also contains key chapters on mathematics, including algebra, geometry, trigonometry and algorithmics, which are believed to contain new insights due to Brahmagupta
Brahmagupta
Concept in geometry
appropriate how each of these proofs can be made totally independent of all trigonometry, but in some cases that requires more sophisticated mathematical ideas
Area_of_a_circle
Computation machine that uses continuously varying data technology
sector, a calculating instrument used for solving problems in proportion, trigonometry, multiplication and division, and for various functions, such as squares
Analog_computer
Egypt for the construction of pyramids, paving the way for the field of trigonometry. Early 2nd millennium BC: Ancient Egyptians study anatomy, as recorded
Timeline of scientific discoveries
Timeline_of_scientific_discoveries
Open-source computer-aided design software
dimensions meet necessary requirements. Plane and solid geometry Replace hand-solved trigonometry and spreadsheets with a live dimensioned drawing. SolveSpace
SolveSpace
Academic fields of study or professions
Non-Euclidean geometry Projective geometry Euclidean geometry Solid geometry Trigonometry Number theory Algebraic number theory Analytic number theory
Outline of academic disciplines
Outline_of_academic_disciplines
Mathematical function having a characteristic S-shaped curve or sigmoid curve
Electrodeposition of Metals onto Inert Electrodes II. Experimental". Thin Solid Films. 35 (1). Elsevier: 21–35. doi:10.1016/0040-6090(76)90237-6.{{cite
Sigmoid_function
English chemist and physicist (1791–1867)
words or symbols. His mathematical abilities did not extend as far as trigonometry and were limited to the simplest algebra. Physicist and mathematician
Michael_Faraday
Method for calculating the volume of a solid of revolution
method in integral calculus) is a method for calculating the volume of a solid of revolution, when integrating along an axis perpendicular to the axis
Shell_integration
Angle between diagonal and edge of a cube
makes the magic angle of particular importance in magic angle spinning solid-state NMR spectroscopy. In magnetic resonance imaging, structures with ordered
Magic_angle
English mathematician, tutor, and geologist (1793–1866)
prodigious "wrangler maker". In 1833, Hopkins published Elements of Trigonometry and became distinguished for his mathematical knowledge. There was a
William_Hopkins
American mathematician (1851–1916)
1886). Webster Wells. Plane and Solid Geometry (1887). Webster Wells. The Essentials of Plane and Spherical Trigonometry (Boston, MA: Leach, Shewell & Sanborn
Webster_Wells
Mathematical function
pendulum, as well as in the design of electronic elliptic filters. While trigonometric functions are defined with reference to a circle, the Jacobi elliptic
Jacobi_elliptic_functions
Symbol representing a mathematical object
(2nd ed.). London: MacMillan and Co. Foerster, Paul A. (2006). Algebra and Trigonometry: Functions and Applications (classics ed.). Upper Saddle River, NJ: Prentice
Variable_(mathematics)
Value determined from a polyhedron
Platonic solids, implying that the other solids cannot tile space and that they cannot be dissected into a cube. All of the Archimedean solids have Dehn
Dehn_invariant
Ancient Greek analogue astronomical computer
better with the device's predictive models than the traditional Greek trigonometric style. A study by Iversen in 2017 reasons that the prototype for the
Antikythera_mechanism
Description of physical properties at the atomic and subatomic scale
The most technical of the works cited here. Passages using algebra, trigonometry, and bra–ket notation can be passed over on a first reading. N. David
Quantum_mechanics
Tangent half-angle substitution Differentiation under the integral sign Trigonometric substitution Partial fractions in integration Quadratic integral Proof
List_of_calculus_topics
Group of rotations in 3 dimensions
Z=\alpha X+\beta Y+\gamma [X,Y],} for suitable trigonometric function coefficients (α, β, γ). The trigonometric coefficients The (α, β, γ) are given by α =
3D_rotation_group
120 BC) is considered the founder of trigonometry and also solved several problems of spherical trigonometry. He was the first whose quantitative and
Timeline of ancient Greek mathematicians
Timeline_of_ancient_Greek_mathematicians
Measurable property of a material or system
though sometimes in italics. Symbols for elementary functions (circular trigonometric, hyperbolic, logarithmic etc.), changes in a quantity like Δ in Δy or
Physical_quantity
Differential operator in mathematics
+ B log r . {\displaystyle R(r)=A+B\log r.} These give the classical solid harmonics. In particular, if f ( x ) = F ( r ) {\displaystyle f(x)=F(r)}
Laplace_operator
Integration method to calculate volume
the disc method, is a method for calculating the volume of a solid of revolution of a solid-state material when integrating along an axis parallel to the
Disc_integration
as to write books on mathematics in art. Della Francesca wrote books on solid geometry and the emerging field of perspective, including De Prospectiva
List_of_mathematical_artists
Software used in mathematical applications
mathematical operations, like addition, multiplication, exponentiation and trigonometry. Data input is typically manual, and the output is a text label. DeskCalc
Mathematical_software
of a line, simple solids, their surface areas, and volumes), and sometimes introductory trigonometry (definitions of the trigonometric functions). Such
Mathematics education in the United States
Mathematics_education_in_the_United_States
Natural satellite orbiting Earth
Heinrich von Mädler, and their associated 1837 book Der Mond, the first trigonometrically accurate study of lunar features, included the heights of more than
Moon
Triangle with at least two sides congruent
National Advisory Committee for Aeronautics Young, Cynthia Y. (2011), Trigonometry, John Wiley & Sons, ISBN 9780470648025 Weisstein, Eric W., "Isosceles
Isosceles_triangle
differential . trigonometric functions . trigonometric identities . trigonometric integral . trigonometric substitution . trigonometry . triple integral
Glossary_of_calculus
Mathematical model in materials science
Conservations Mass Momentum Energy Inequalities Clausius–Duhem (entropy) Solid mechanics Deformation Elasticity linear Plasticity Hooke's law Stress Strain
Mohr–Coulomb_theory
Field of knowledge
mathematics are conic sections (Apollonius of Perga, 3rd century BC), trigonometry (Hipparchus of Nicaea, 2nd century BC), and the beginnings of pre-modern
Mathematics
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
Boy/Male
Indian, Sanskrit
Strong; Solid
Boy/Male
Indian
Solid structure
Boy/Male
Muslim
Firm, Solid
Girl/Female
Arabic, British, Danish, English, Muslim
Solid; Strong
Boy/Male
Tamil
Solid redemption
Boy/Male
Indian
Solid
Boy/Male
Arabic, Muslim
Solid
Boy/Male
Muslim
Solid structure
Boy/Male
Arabic, Muslim, Parsi
Firm; Solid
Boy/Male
Muslim
Solid
Boy/Male
Muslim/Islamic
Firm Solid
Boy/Male
Muslim/Islamic
Solid
Girl/Female
Biblical
Nativity, generation.
Biblical
nativity; generation;begetter;
Boy/Male
Indian
Firm, Solid
Girl/Female
Indian
Firm, Solid, Determined
Girl/Female
Muslim
Strong, Solid
Boy/Male
Hindu, Indian
Solid Redemption
Girl/Female
Indian
Strong, Solid
Surname or Lastname
Spanish and Asturian-Leonese (SolÃs)
Spanish and Asturian-Leonese (SolÃs) : habitational name from SolÃs in Asturies or a similarly named place elsewhere.English : from a medieval personal name bestowed on a child born after the death of a sibling, from Middle English solace ‘comfort’, ‘consolation’. The word also came to have the sense ‘delight’, ‘amusement’, and in some cases the surname may have arisen from a nickname for a playful or entertaining person.
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
Boy/Male
Arabic
Single; Unique
Girl/Female
French American Greek Hebrew Latin
May. In Roman mythology Maia: (source of the month May) was goddess of spring growth.
Surname or Lastname
English
English : variant spelling of Bennett.
Boy/Male
Australian, British, Christian, English, French, Greek, Norse
From Denmark; Son of Dennis; Religion; Follower of Dionysius
Girl/Female
Indian
Gift of God
Girl/Female
Greek
Rose.
Boy/Male
Anglo Saxon
Present.
Surname or Lastname
Spanish and Portuguese
Spanish and Portuguese : nickname from the title of rank conde ‘count’, a derivative of Latin comes, comitis ‘companion’.English : unexplained.
Male
Spanish
Portuguese and Spanish form of Roman Latin Horatius, HORACIO means "has good eyesight."
Girl/Female
African, Australian
Born on Monday
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
SOLID TRIGONOMETRY
n.
The art of delineating the forms of solid bodies on a plane; a branch of solid geometry which shows the construction of all solids which are regularly defined.
a.
Of a fleshy, uniform, undivided substance, as a bulb or root; not spongy or hollow within, as a stem.
a.
Partially solid.
n.
A substance that is held in a fixed form by cohesion among its particles; a substance not fluid.
a.
Not having the lines separated by leads; not open.
a.
United; without division; unanimous; as, the delegation is solid for a candidate.
v. i.
To become solid; to harden.
a.
Solid; gross; opaque.
a.
Sound; not weakly; as, a solid constitution of body.
a.
Having all the geometrical dimensions; cubic; as, a solid foot contains 1,728 solid inches.
a.
Applied to a compound word whose parts are closely united and form an unbroken word; -- opposed to hyphened.
n.
Solid coal on the side of a gallery; solid ore in a vein.
a.
Fig.: Worthy of credit, trust, or esteem; substantial, as opposed to frivolous or fallacious; weighty; firm; strong; valid; just; genuine.
n.
A magnitude which has length, breadth, and thickness; a part of space bounded on all sides.
superl.
Solid; nourishing; as, strong meat.
a.
Impenetrable; resisting or excluding any other material particle or atom from any given portion of space; -- applied to the supposed ultimate particles of matter.
a.
Having the constituent parts so compact, or so firmly adhering, as to resist the impression or penetration of other bodies; having a fixed form; hard; firm; compact; -- opposed to fluid and liquid or to plastic, like clay, or to incompact, like sand.
a.
Enduring; solid; firm; substantial.
a.
Firm; compact; strong; stable; unyielding; as, a solid pier; a solid pile; a solid wall.
a.
Not hollow; full of matter; as, a solid globe or cone, as distinguished from a hollow one; not spongy; dense; hence, sometimes, heavy.