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A $16$-year-old girl stands at $66$ inches tall. A $16$-year-old girl's weight is $118$ pounds. The girl is in the ${48}^{th}$ percentile for weight and the ${78}^{th}$ percentile for height, according to the chart.

A score in the ${95}^{th}$ percentile is a figure on a scale of $100$ that represents the percent of a distribution that is equal to or below it.

The height and weight are $66$inches and $118$pounds, respectively.

The girl's weight is in the ${48}^{th}$percentile, and her height is in the ${78}^{th}$percentile.

The girl's height is$66$inches, and $78\%$of girls are shorter than $66$inches because she is in the ${78}^{th}$percentile. Her height is above average at the ${78}^{th}$percentile, indicating that she is a growing girl. The girl's weight is $118$pounds, and she is in the ${48}^{th}$percentile, which means she is lighter than $48\%$of girls her age. Her weight is in the ${48}^{th}$percentile, indicating that she is slightly underweight. She will most likely be a woman because she is taller than $78\%$of females but only weighs $48\%$more.