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Transcendental Function: Function, Function Mathematics, Polynomial, Coefficient, Algebraic Algebra, Exponential Logarithm, Trigonometric Functions

Name: Transcendental Function: Function, Function Mathematics, Polynomial, Coefficient, Algebraic Algebra, Exponential Logarithm, Trigonometric Functions
Brand: Betascript Publishers
SKU: 0b30a3b9d504c155bbd33b1aa4d6ba2f

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Afbeelding van Transcendental Function: Function, Function Mathematics, Polynomial, Coefficient, Algebraic Algebra, Exponential Logarithm, Trigonometric Functions

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Beschrijving

Bol Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. A transcendental function is a function that does not satisfy a polynomial equation whose coefficients are themselves polynomials, in contrast to an algebraic function, which does satisfy such an equation. In other words a transcendental function is a function which "transcends" algebra in the sense that it cannot be expressed in terms of a finite sequence of the algebraic operations of addition, multiplication, and root extraction. Examples of transcendental functions include the exponential function, the logarithm, and the trigonometric functions. Formally, an analytic function ¿(z) of one real or complex variable z is transcendental if it is algebraically independent of that variable.

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€ 156,00 Gratis verzending

Beschrijving (1)

Please note that the content of this book primarily consists of articles available from Wikipedia or other free sources online. A transcendental function is a function that does not satisfy a polynomial equation whose coefficients are themselves polynomials, in contrast to an algebraic function, which does satisfy such an equation. In other words a transcendental function is a function which "transcends" algebra in the sense that it cannot be expressed in terms of a finite sequence of the algebraic operations of addition, multiplication, and root extraction. Examples of transcendental functions include the exponential function, the logarithm, and the trigonometric functions. Formally, an analytic function ¿(z) of one real or complex variable z is transcendental if it is algebraically independent of that variable.

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