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

Can a straight line be a linear function? - Answers

Yes, a straight line can represent a linear function as long as it can be described by the equation (y = mx + b), where (m) is the slope and (b) is the y-intercept. This equation defines a relationship between the input variable (x) and the output variable (y) that is consistent and linear. If the line is horizontal (slope of zero) or vertical (undefined slope), it may not represent a traditional linear function in the context of function definition, where each input must correspond to exactly one output.



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Can a straight line be a linear function? - Answers

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

Yes, a straight line can represent a linear function as long as it can be described by the equation (y = mx + b), where (m) is the slope and (b) is the y-intercept. This equation defines a relationship between the input variable (x) and the output variable (y) that is consistent and linear. If the line is horizontal (slope of zero) or vertical (undefined slope), it may not represent a traditional linear function in the context of function definition, where each input must correspond to exactly one output.



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

Can a straight line be a linear function? - Answers

Yes, a straight line can represent a linear function as long as it can be described by the equation (y = mx + b), where (m) is the slope and (b) is the y-intercept. This equation defines a relationship between the input variable (x) and the output variable (y) that is consistent and linear. If the line is horizontal (slope of zero) or vertical (undefined slope), it may not represent a traditional linear function in the context of function definition, where each input must correspond to exactly one output.

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      Yes, a straight line can represent a linear function as long as it can be described by the equation (y = mx + b), where (m) is the slope and (b) is the y-intercept. This equation defines a relationship between the input variable (x) and the output variable (y) that is consistent and linear. If the line is horizontal (slope of zero) or vertical (undefined slope), it may not represent a traditional linear function in the context of function definition, where each input must correspond to exactly one output.
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