What Is The Constant Of Variation, K, Of The Line Y=Kx Through (3,18) And (5,30)? 3 6

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What Is The Constant Of Variation, K, Of The Line Y=Kx Through (3,18) And (5,30)? 3 6. The slope, which represents the. To find the constant of variation, k, for the line y=kx, we can use either of the given points (3,18) or (5,30).

Direct Variation Explained—Definition, Equation, Examples — Mashup Math
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The slope, which represents the. What is the constant of variation, $k,$ of the line $y = kx$ through $ (3,18)$ and $. This means that the relationship between (y) and (x) is a direct variation, which can be expressed by the.

The Constant Of Variation, K, For The Line Through The Points (3, 18) And (5, 30) Is 6.


To find the constant of variation, k, for the line y=kx, we can use either of the given points (3,18) or (5,30). What is the constant of variation, $k,$ of the line $y = kx$ through $ (3,18)$ and $. To find the constant of variation, k, of the line given by y=kx through the points (3, 18) and (5, 30), we can use the formula for the slope of a line.

The Slope, Which Represents The.


Using the point (3,18), we substitute into the equation to get 18 = k * 3. This means that the relationship between (y) and (x) is a direct variation, which can be expressed by the.

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