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- In mathematics, an explicit function is defined as a function in which the dependent variable can be explicitly written in terms of the independent variable. In standard form, we can write an explicit function as y = f (x), where y is the output variable expressed completely in terms of the input variable x.
www.cuemath.com/algebra/explicit-function/Explicit Function - Meaning, Difference, Derivative, Examples
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An explicit function is a function in algebra in which the output variable (dependent variable) can be explicitly written only in terms of the input variable (independent variable). An explicit function usually involves two variables - dependent and independent variables.
Dec 9, 2015 · Implicit and explicit are properties of the definition of a function and not of the function itself. You can define the exponential function explicitly by a differential equation and an initial condition: $$\frac{d}{dx}\exp(x) = \exp(x)\\ \exp(0) = 1$$ or by an explicit equation: $$\exp(x) = \sum_{n=0}^{\infty} \frac{x^n}{n!}.$$
A function is explicitly defined if it’s given in the form $f (x) =\, \rule {0.6cm} {0.15mm},$ or similar. For instance, these are all explicitly defined functions:
- Bruce Birkett
Here you will learn about explicit formulas, including what they are, how to use them and how to create them for arithmetic and geometric sequences. Students will first learn about explicit formulas as part of algebra in high school.
A function in which the dependent variable can be written explicitly in terms of the independent variable. For example, the following are explicit functions: y = x 2 – 3, , and y = log 2 x.
Nov 21, 2023 · An explicit function is a function that has the dependent variable, y, isolated on one side of the equals sign. The other side of the function is written in terms of...
An explicit function is one that has multiple variables, one of which is a function of the other set of variables. An algebraic function that is explicit is one in which the dependent variable can be expressed explicitly in terms of the independent variable.
