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A linear function is a function that represents a straight line on the coordinate plane It is a function with a maximum degree of `1` or `0`. A function whose graph is a straight line is called a linear function

It is a polynomial function of degree one (1) because the highest power of the variable x is 1. Linear functions are algebraic functions that show up as straight lines on a graph In calculus and related areas, a linear function is a function whose graph is a straight line, that is, a polynomial function of degree zero or one

[2] for distinguishing such a linear function from the other concept, the term affine function is often used.

In mathematics, a linear function is defined as a function that has either one or two variables without exponents It is a function that graphs to the straight line. Sometimes a linear equation is written as a function, with f (x) instead of y And functions are not always written using f (x)

These are also the same There is a special linear function called the identity function And here is its graph It makes a 45° (its slope is 1)

What is a linear function

A linear function is an algebraic equation in which each term is either a constant or the product of a constant and (the first power of) a single variable. A linear function is a function that can be written f (x) = m x + b for some numbers m and b The number m is called the slope of the function, and represents the rate of change of the function The number b is called the vertical intercept of the function, and represents the starting value of the function.

The basic fundamental function, the one that calculus is based upon, is the linear function A linear function is a function whose graph consists of segments of one straight line throughout its domain Such a line is, you may remember, determined by any two points on it, say (a, f (a)), (b, f (b)) (a,f (a)),(b,f (b)). Linear functions are functions that produce a straight line graph

X = the input variable (the “x” always has an exponent of 1, so these functions are always first degree polynomial.)

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