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How can you tell from a table that an equation is linear? - Answers

Suppose the table has two columns, one for a variable X and the other for a variable Y. Suppose xi is associated with yi for i = 2, 3, etc. If, y1 - yj = k(x1 - xj) where k is the same constant for each index j, then the equation is linear. If the values of X are evenly spaced, the task is easy. All you need check is that the values of Y are also evenly spaced. But the Xs may not be evenly spaced.



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How can you tell from a table that an equation is linear? - Answers

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

Suppose the table has two columns, one for a variable X and the other for a variable Y. Suppose xi is associated with yi for i = 2, 3, etc. If, y1 - yj = k(x1 - xj) where k is the same constant for each index j, then the equation is linear. If the values of X are evenly spaced, the task is easy. All you need check is that the values of Y are also evenly spaced. But the Xs may not be evenly spaced.



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

How can you tell from a table that an equation is linear? - Answers

Suppose the table has two columns, one for a variable X and the other for a variable Y. Suppose xi is associated with yi for i = 2, 3, etc. If, y1 - yj = k(x1 - xj) where k is the same constant for each index j, then the equation is linear. If the values of X are evenly spaced, the task is easy. All you need check is that the values of Y are also evenly spaced. But the Xs may not be evenly spaced.

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      Suppose the table has two columns, one for a variable X and the other for a variable Y. Suppose xi is associated with yi for i = 2, 3, etc. If, y1 - yj = k(x1 - xj) where k is the same constant for each index j, then the equation is linear. If the values of X are evenly spaced, the task is easy. All you need check is that the values of Y are also evenly spaced. But the Xs may not be evenly spaced.

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