trigonometric equation - tradução para alemão
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trigonometric equation - tradução para alemão

METHOD FOR EVALUATING INTEGRALS INVOLVING TRIGONOMETRIC FUNCTIONS
Trigonometric substitutions; Trig substitution; Trig sub; Inverse trigonometric substitution; Hyperbolic substitution; Integration by trigonometric substitution
  • Geometric construction for Case I
  • Geometric construction for Case II
  • Geometric construction for Case III

trigonometric equation         
WIKIMEDIA LIST ARTICLE
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trigonometrische Gleichung (Formel zum Verhältnis von Dreiecken zu Winkeln)
differential equation         
MATHEMATICAL EQUATION INVOLVING DERIVATIVES OF AN UNKNOWN FUNCTION
Examples of differential equations; Differential equations/Examples; Differential equations of mathematical physics; Differential equations from Mathematical Physics; Differential equations from outside physics; Differental equations; Diff eq; Differential Equations; DiffyEq; Diffyeq; Separable ordinary differential equation; Exact first-order ordinary differential equation; Order (differential equation); Diff eq'n; Diffeq; Second order equation; Differential equations; Second-order differential equation; Higher order differential equation; Degree of a differential equation; Solutions of differential equations; Types of differential equations; Applications of differential equations; Differential Equation; History of differential equations; Differential equation solvers; Order of differential equation
Differentialgleichung (Mathematik, Vergleich vom Zuwachs der Funktionen)
simultaneous equation         
FINITE SET OF EQUATIONS TO BE SOLVED SIMULTANEOUSLY (AS A LOGICAL CONJUNCTION), POSSIBLY FOR MULTIPLE UNKNOWNS
Systems of equations; Simultaneous equation; Equation system; X equations y unknowns; Simeltanious equations; Simultaneous linear equation; Simultaneous equations
Gleichungssystem

Definição

Schrodinger equation
¦ noun Physics a differential equation which forms the basis of the quantum-mechanical description of a particle.
Origin
1920s: named after the Austrian physicist Erwin Schrodinger.

Wikipédia

Trigonometric substitution

In mathematics, trigonometric substitution is the replacement of trigonometric functions for other expressions. In calculus, trigonometric substitution is a technique for evaluating integrals. Moreover, one may use the trigonometric identities to simplify certain integrals containing radical expressions. Like other methods of integration by substitution, when evaluating a definite integral, it may be simpler to completely deduce the antiderivative before applying the boundaries of integration.