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How do you know when an equation is a linear equation? - Answers

There are two uses of the word "linear" in math. The first is simple: linear function is one who's graph is a straight line. This happens when the highest power of a polynomial x is 1, ie no terms with x^2 or x^3 or higher (or lower than 1), only x^1 (just x). Another use of linear- A function is also said to be "linear" if it has the following properties: (1) Additivity, ie f(x+y) = f(x) + f(y) (2) f(c*x)=c*f(x), where c is a constant



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How do you know when an equation is a linear equation? - Answers

https://math.answers.com/math-and-arithmetic/How_do_you_know_when_an_equation_is_a_linear_equation

There are two uses of the word "linear" in math. The first is simple: linear function is one who's graph is a straight line. This happens when the highest power of a polynomial x is 1, ie no terms with x^2 or x^3 or higher (or lower than 1), only x^1 (just x). Another use of linear- A function is also said to be "linear" if it has the following properties: (1) Additivity, ie f(x+y) = f(x) + f(y) (2) f(c*x)=c*f(x), where c is a constant



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https://math.answers.com/math-and-arithmetic/How_do_you_know_when_an_equation_is_a_linear_equation

How do you know when an equation is a linear equation? - Answers

There are two uses of the word "linear" in math. The first is simple: linear function is one who's graph is a straight line. This happens when the highest power of a polynomial x is 1, ie no terms with x^2 or x^3 or higher (or lower than 1), only x^1 (just x). Another use of linear- A function is also said to be "linear" if it has the following properties: (1) Additivity, ie f(x+y) = f(x) + f(y) (2) f(c*x)=c*f(x), where c is a constant

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      There are two uses of the word "linear" in math. The first is simple: linear function is one who's graph is a straight line. This happens when the highest power of a polynomial x is 1, ie no terms with x^2 or x^3 or higher (or lower than 1), only x^1 (just x). Another use of linear- A function is also said to be "linear" if it has the following properties: (1) Additivity, ie f(x+y) = f(x) + f(y) (2) f(c*x)=c*f(x), where c is a constant

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