sin and cos functions are complementary..they vary by an angle of 90deg in their graph.. so thts wht i think it is..complementary functions are probably functions whch differ by an angle of 90 i their graph..
If for every point on the horizontal axis, the graph has one and only one point corresponding to the vertical axis; then it represents a function. Functions can not have discontinuities along the horizontal axis. Functions must return unambiguous deterministic results.
The graph of y = log(x) is defined only for x>0. The graph is a monotonic increasing function over its domain. It starts from an asymptotic "minus infinity" when x approaches 0. It passes through the value y = 0 when x = 1. The graph is illustrated at the link below.
Period is how long it takes for the sine and cosine functions to restart repeating themselves. Both have a period of 2pi (360 degrees).
There are several ways to look at it.... The peak amplitude of the functions y = sin(x) and y = cos(x) is 1. The peak-to-peak amplitude of the functions is 2. The RMS (root mean square) amplitude of the functions is the reciprocal of the square root of two (2-½ ≈ 0.707).
his developement of the elliptic functions became the key structure (backbone) for more complicated physics related materials
it is the square root of 144 it is a divisor of 36 it's the atomic number of magnesium it's the title of a movie it's the number of Jacobi's elliptic functions ...etc Specify your question
Eric Harold Neville has written: 'Jacobian elliptic functions' -- subject(s): Elliptic functions
Some consider him one of the greatest mathematicians of all times. He is responsible for something called elliptic functions. This is hard to explain, but very important to math and physics. He applied these functions to number theory. He also contributed to quadratic reciprocity and their is even a symbol, the Jacobi symbol, name after him. He also worked a lot on one of my favorite topics, continued fractions.
Jacobi is famous for his work in elliptical functions, the theory of functions (which one of them, Jacobian, was named after him), and number theory.
Clara Latimer Bacon has written: 'The Cartesian oval and the elliptic functions [rho] and [sigma] ..' -- subject(s): Accessible book, Elliptic functions
James Ivory has written: 'On the theory of the elliptic transcendents' -- subject(s): Elliptic functions, Transcendental numbers
Arthur Latham Baker has written: 'Elliptic functions' -- subject(s): Accessible book, Elliptic functions 'The elements of solid geometry' -- subject(s): Solid Geometry
Avner Ash has written: 'Smooth compactifications of locally symmetric varieties' -- subject- s -: Symmetric spaces, Lie groups, Embeddings - Mathematics -, Algebraic varieties 'Elliptic tales' -- subject- s -: Elliptic functions, Elliptic Curves, Number theory
G. Eisenstein has written: 'Mathematische Abhandlungen' -- subject(s): Mathematics, Elliptic functions
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Stefan Bergman has written: 'Integral operators in the theory of linear partial differential equations' -- subject(s): Differential equations, Partial, Integral operators, Integrals, Partial Differential equations 'Sur la fonction-noyau d'un domaine' -- subject(s): Functions of complex variables, Representation of Surfaces, Surfaces, Representation of 'Description of regional geological and geophysical maps of northern Norrbotten County (east of the Caledonian orogen)' -- subject(s): Geology, Geology, Stratigraphic, Stratigraphic Geology 'Kernel functions and elliptic differential equations in mathematical physics' -- subject(s): Differential equations, Differential equations, Elliptic, Elliptic Differential equations, Functions, Kernel functions, Mathematical physics 'Kernel Functions and Elliptic Differential Equations (Pure & Applied Mathematics)'