Class 11

A function in mathematics is a relation with the property that every input is associated to exactly one output. Linear functions are extremely important. Furthermore, they appear in several equation forms. A linear function is one that has one or two variables but no exponents. On the coordinate plane, this function represents a straight line. […]

When a constant function is used to represent a quantity that remains constant over the course of time, it is considered to be the most straightforward of all the different types of real-valued functions. Constant functions are linear functions whose graphs are horizontal lines in the plane, and whose graphs are linear functions. It is

A function in mathematics is a relationship between a set of inputs and a set of allowable outputs. Each input to a function is associated with exactly one output. The term ‘inverse’ refers to a change in direction or position. It is derived from the Latin term ‘inversus,’ which means to turn inside out or

In mathematics, injections, surjections, and bijections are function classes distinguished by the way arguments and images are related or transferred to one another. A function is a function that transfers elements from its domain to elements in its codomain. Injective is also referred to as One-to-One. ” Surjective means that for every “B,” there is

A polynomial function is a function that has more than one coefficient. It is a type of linear function in which the output is the same as the input, which is a special case of linearity. The identity function is also referred to as an identity map or an identity relation in other contexts. When

An algebraic function is a function that can be described as the root of a polynomial equation in mathematics. Very often, algebraic functions are algebraic expressions with only the algebraic operations addition, subtraction, multiplication, division, and raising to a fractional power as their operations, and they have a small number of terms. The following are

When we talk about inverse functions or anti functions, we’re talking about functions that can be reversed into another function. To put it another way, if any function “f” transforms x into y, then the inverse of that function will transform y into x. If the function is denoted by the letters ‘f’ or ‘F,’

In this lesson, you will find all the important concepts related to inverse functions. The inverse function is a function that can be reversed from output to the original value. Here, we will discuss inverse functions, the preparation of inverse functions, properties of the inverse functions, inverse function graphs, how to find inverse functions, types

The functions which take one or more operations as a single input function are considered as composite functions. For instance, if a function took an element from set A to B and another function took an element from set B to C then the composite function would take the element directly from A to C.

Into Functions study material The function satisfies the condition of having no preimage in the domain for at least one element of the codomain. Let us consider two types of sets — A and B — where A contains the domain and B contains the codomain. The function will be an Into function if A