In a cumulative relative frequency curve, the interval with the highest proportion of measurements is the interval with the...

In a cumulative relative frequency curve, the interval with the highest proportion of measurements corresponds to the section of the curve where the slope is steepest. This steep slope indicates that there is a rapid increase in the cumulative frequency relative to the total number of measurements within that particular interval.

When you observe a steep slope on the curve, it reflects a higher density of data points in that range, signifying that a majority of the data is concentrated within that interval. As you move to intervals with a flatter slope, you would notice a slower increase in cumulative frequency, suggesting that fewer measurements fall within those ranges.

Thus, identifying the steepest slope effectively highlights the interval where the most measurements can be found, reinforcing the understanding of data distribution in cumulative relative frequency analysis.