The graph shows log hL on the y-axis plotted against log Q on the x-axis. The data points fall along a linear trendline with a slope of 0.4668 and y-intercept of -3.4475, indicating that the relationship between hL and Q can be expressed by the power law equation hL = kQ^n, where n is the slope and k is the antilog of the y-intercept.
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Graph 1-Graph of Log HL Against Log Q: Loghl
The graph shows log hL on the y-axis plotted against log Q on the x-axis. The data points fall along a linear trendline with a slope of 0.4668 and y-intercept of -3.4475, indicating that the relationship between hL and Q can be expressed by the power law equation hL = kQ^n, where n is the slope and k is the antilog of the y-intercept.