The nine measurements that follow are furnace temperatures recorded on successive batches in a semiconductor manufacturing process (units are in "F): 953, 950, 948, 955, 951, 949, 957, 954, 955. The box plot is also shown. Which among the choices gives the most correct results of the data presented in the box plot? Boxplot of Temperature 957 956 955 954 953 952 951 950 949 948 Da. Upper and lower outier bounderies are the largest and smallest measurement respectively Ob.Computed mean is 052.44. The measurements show large dispersion. De Mean value is close to the median. An increase in the largest temperature measurement does not affect the median O d. Most measurements are within Q1 (1st quartile) and the median Temperature

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The nine measurements that follow are furnace temperatures recorded on successive batches in a
semiconductor manufacturing process (units are in °F): 953, 950, 948, 955, 951, 949, 957, 954, 955. The
box plot is also shown. Which among the choices gives the most correct results of the data presented in
the box plot?
Boxplot of Temperature
957
956
955
954
953
952
951-
950
949
948
O a. Upper and lower outlier bounderies are the largest and smallest measurement respectively
O b. Computed mean is 952.44. The measurements show large dispersion.
Oc. Mean value is close to the median. An increase in the largest temperature measurement does not affect the median
O d. Most measurements are within Q1 (1st quartile) and the median
Temperature
Transcribed Image Text:The nine measurements that follow are furnace temperatures recorded on successive batches in a semiconductor manufacturing process (units are in °F): 953, 950, 948, 955, 951, 949, 957, 954, 955. The box plot is also shown. Which among the choices gives the most correct results of the data presented in the box plot? Boxplot of Temperature 957 956 955 954 953 952 951- 950 949 948 O a. Upper and lower outlier bounderies are the largest and smallest measurement respectively O b. Computed mean is 952.44. The measurements show large dispersion. Oc. Mean value is close to the median. An increase in the largest temperature measurement does not affect the median O d. Most measurements are within Q1 (1st quartile) and the median Temperature
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