At a middle school campus, the number of text messages sent by males and females were analyzed. Twelve random female students and 12 random male students were asked how many text messages they sent that day. The following data was calculated from the number of text messages sent during the day for males and females.
FemalesMales
Mean11299
Median6852
Mode7878
Range8476
Based on these samples, what generalization can be made? A.
Not enough information is provided to draw any of these conclusions. B.
The modes of text messages sent by both males and females are the same. C.
Males sent more total text messages than females. D.
A female sent the most number of text messages out of both groups.

To analyze the given data and make a generalization, let's consider the characteristics provided for both females and males:

Mean: The mean is the average value of a set of numbers. According to the data, females have a mean of 112 text messages, while males have a mean of 99 text messages.

Median: The median is the middle value of a set of numbers. For females, the median is 68 text messages, and for males, the median is 52 text messages.

Mode: The mode is the value that appears most frequently in a set of numbers. In this case, both females and males have a mode of 78 text messages.

Range: The range is the difference between the highest and lowest values in a set of numbers. Females have a range of 84 text messages, whereas males have a range of 76 text messages.

Based on this information, we can observe that:

A. The given data does not provide enough evidence to conclude that males sent more total text messages than females. The means, medians, and modes of the two groups are not directly comparable.

B. This option is certainly plausible since the data does not allow us to make any definitive conclusions. We would need more information to draw accurate generalizations.

C. The provided data tells us that the modes of text messages sent by both males and females are the same. Both groups have a mode of 78 text messages.

D. The data does not give us any information about which individual sent the most text messages. We only have information about means, medians, modes, and ranges.

Therefore, option B is the most appropriate response: Not enough information is provided to draw any of these conclusions.

Answer: 440 grams for 1.54 is the better value
Explanation:
Take the price and divide by the number of grams
1.54 / 440 =0.0035 per gram
1.26 / 340 =0.003705882 per gram
0.0035 per gram < 0.003705882 per gram