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The correct answer is 44. The mean of adata set is computed by dividing the sum of the values in the data set by the number of values in the data set. It’sgiven that data set A consists of the heights of 75 buildings and has a mean of 32 meters. This can be represented by the equation x75 = 32, where x represents the sum of the heights of the buildings, in meters, in data set A. Multiplying both sides of this equation by 75 yields x = 75 (32), or x = 2,400 meters. Therefore, the sum of the heights of the buildings in data set A is 2,400 meters. It’s also given that data set B consists of the heights of 50 buildings and has a mean of 62 meters. This can be represented by the equation y50= 62, where y represents the sum of the heights of the buildings, in meters, in data set B. Multiplying both sides of this equation by 50 yields y = 50 (62), or y = 3,100 meters. Therefore, the sum of the heights of the buildings in data set B is 3,100 meters. Since it’sgiven that data set C consists of the heights of the 125 buildings from datasets A and B, it follows that the mean of data set C is the sum of the heights of the buildings, in meters, in datasets A and B divided by the number of buildings represented in datasets A and B, or 2,400+3,100125, which is equivalent to 44 meters. Therefore, the mean, in meters, of data set C is 44.