To find the median score, we will first arrange the numbers in ascending order. Then, we will find the number in the middle of the set. 

So, given the set

\(\displaystyle 78, 95, 84, 81, 93, 88, 83\)

we will arrange the numbers in ascending order (from smallest to largest). So, we get

\(\displaystyle 78, 81, 83, 84, 88, 93, 95\)

Now, we will find the number in the middle. 

\(\displaystyle 78, 81, 83, {\color{Red} 84}, 88, 93, 95\)

We can see that it is 84. 

Therefore, the median score of the data set is 84.

To find the median score, we will first arrange the scores in ascending order. Then, we will find the score in the middle of the set.

So, given the set

\(\displaystyle 78, 76, 88, 81, 93, 86, 81, 92, 84\)

we will first arrange them in ascending order (from smallest to largest). So, we get

\(\displaystyle 76, 78, 81, 81, 84, 86, 88, 92, 93\)

Now, we will find the score in the middle of the set

\(\displaystyle 76, 78, 81, 81, {\color{Red} 84}, 86, 88, 92, 93\)

we can see that it is 84.

Therefore, the median score is 84.

To find the median of a data set, we will first arrange the numbers in ascending order. Then, we will find the number in the middle of the set. So, given the set

\(\displaystyle 78, 79, 85, 81, 99, 94, 89, 82, 93, 77, 80\)

we will arrange the numbers in ascending order (from smallest to largest). We get

\(\displaystyle 77, 78, 79, 80, 81, 82, 85, 89, 93, 94, 99\)

Now, we will find the number in the middle of the set. 

\(\displaystyle 77, 78, 79, 80, 81, {\color{Red} 82}, 85, 89, 93, 94, 99\)

Therefore, the median of the data set is 82. 

Reorder the numbers from least to greatest.

\(\displaystyle [0,9,11,15,-1] \rightarrow [ -1,0,9,11,15]\)

In an odd set of data, the median is the central number of this data set.

The answer is:  \(\displaystyle 9\)

Reorder all the numbers in chronological order.

\(\displaystyle [1,5,9,1,5,9,-1,-5] \rightarrow [ -5,-1,1,1,5,5,9,9]\)

The median of an even set of numbers is the average of the central two numbers.

\(\displaystyle \frac{1+5}{2}=3\)

The median is:  \(\displaystyle 3\)

To find the median of a data set, we will first arrange the numbers in ascending order. Then, we will find the number in the middle of the set. So, given the set

\(\displaystyle 84, 76, 81, 88, 91, 85, 76, 90, 80\)

we will arrange the numbers in ascending order (from smallest to largest). We get

\(\displaystyle 76, 76, 80, 81, 84, 85, 88, 90, 91\)

Now, we will find the number in the middle of the set.

\(\displaystyle 76, 76, 80, 81, {\color{Red} 84}, 85, 88, 90, 91\)

Therefore, the median of the data set is 84. 

Reorder the numbers from least to greatest.

\(\displaystyle [-5,13,-21,-12] \rightarrow [-21,-12,-5,13]\)

The median is the average of the central numbers of an ordered set of numbers.

\(\displaystyle \frac{-12+(-5)}{2} = \frac{-17}{2} =- \frac{17}{2}\)

The answer is:  \(\displaystyle - \frac{17}{2}\)

Rewrite the data set from least to greatest.

\(\displaystyle [5,-6,-7,14] \rightarrow [-7,-6,5,14]\)

Average the central two numbers.

\(\displaystyle \frac{-6+5}{2} = -\frac{1}{2}\)

The answer is:   \(\displaystyle -\frac{1}{2}\)

Reorder the numbers in the data set from least to greatest.

\(\displaystyle [-9,11,-3,1,0]\rightarrow [-9,-3,0,1,11]\)

The median is the central number for an odd set of numbers.

The answer is:  \(\displaystyle 0\)

Reorder the numbers from least to greatest.

\(\displaystyle [2,8,3,0,-5,-4]\rightarrow [ -5,-4,0,2,3,8]\)

For an even number of values in a set of data, the median is the average of the central two numbers.

\(\displaystyle \frac{0+2}{2} = 1\)

The answer is:  \(\displaystyle 1\)