Given, that Mode of the data is 15, so it is the value with the maximum frequency because MODE is the value of the observation which has the maximum frequency . This is possible only when x = 15 .
To find the mode of the given data set with the additional value of \( \frac{15}{x} - \frac{1}{2} \), we need to count the frequency of each value and determine which value appears most frequently.
Let's first calculate the frequency of each value in the data set:
15 appears 3 times.
16 appears 3 times.
17 appears 3 times.
14 appears 1 time.
\( \frac{15}{x} - \frac{1}{2} \) appears 1 time.
Now, to find the mode, we look for the value that appears most frequently. In this case, the value 15 appears most frequently (3 times), so the mode is 15.
There is no need to calculate the specific value of \( x \) for this problem, as the mode is solely determined by the frequencies of the values in the data set.
Answers & Comments
Answer:
Given, that Mode of the data is 15, so it is the value with the maximum frequency because MODE is the value of the observation which has the maximum frequency . This is possible only when x = 15 .
Answer:
To find the mode of the given data set with the additional value of \( \frac{15}{x} - \frac{1}{2} \), we need to count the frequency of each value and determine which value appears most frequently.
Let's first calculate the frequency of each value in the data set:
15 appears 3 times.
16 appears 3 times.
17 appears 3 times.
14 appears 1 time.
\( \frac{15}{x} - \frac{1}{2} \) appears 1 time.
Now, to find the mode, we look for the value that appears most frequently. In this case, the value 15 appears most frequently (3 times), so the mode is 15.
There is no need to calculate the specific value of \( x \) for this problem, as the mode is solely determined by the frequencies of the values in the data set.