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That the independent variable is constant, or very close to. For example, if this happened on a Force-time graph, you could conclude that the Force remains at the specific value regardless of the time.

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14y ago

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What conclusions can you draw if the line of best fitting on a linear graph does not slope either up or down but is horizontal?

The conclusion would be that there is no evidence of a linear relationship between the variables. There could well be a non-linear (eg quadratic) relationship.


What is the difference between a linear graph and a non-linear graph?

linear: LINE example--- line non-linear: not a LINE example--- parabola The other possibility is a graph with a non-linear scale. First a linear scale will have each unit represent the same amount, regardless of where you are on the scale. A semilog scale, has a linear scale in the horizontal direction, and a logarithmic scale in the vertical direction. Exponential functions (such as ex & 10x), will graph as a straight line on this type of graph scale). A logarithmic or log-log scale, has logarithmic scales on both horizontal and vertical axis. Power functions (such as sqrt(x), x2 and x3), graph as a straight line on these scales. See Related Link


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Yes, with no slope. It will show up as a horizontal line if you graph it.


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3s=2t can also be written as 3y=2x or 3x=2y. Either way, it is linear. To find out if it is linear, simply graph it. If you can draw a completely vertical line through any point of the graph without intersecting more than one point of the graph, then it is linear. This equation (3s=2t), it is linear.


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The horizontal axis of a typical graph would be the "X-axis"


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What conclusion can be reached by the data shown on the graph?


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You can decide from a graph wheter a ralationship is linear or non linear if the line is staight is linear but if the line is not straight is not linear.


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identity linear and nonlinear functions from graph


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