Range is the difference between the largest and the smallest number in the set. In this case, we have \(\displaystyle 91, 23\). The difference is \(\displaystyle 68\).

Range is the differene between the largest and smallest number in the set. It's best to arrange the numbers from smallest to greatest. We have \(\displaystyle 9, 12, 14, 21, 32, 33, 45, 76, 102\). So we take the difference of \(\displaystyle 102, 9\) and we get \(\displaystyle 93\) as our final answer. 

To find the range of a set of numbers, we simply find the largest and smallest number and subtract them.  

The largest number is 21 and the smallest number is 16.  

So,

\(\displaystyle 21 - 6 = 15\)

Therefore, the range is 15.

Find the range of the following data set.

\(\displaystyle 1,6,47,93,12,43,-36,45,12\)

To find range, first identify the smallest and largest terms in your data set.

In this case, the largest number is 93

The smallest number is -36

Now, to find the range, we need to find the difference between them:

\(\displaystyle 93--36=129\)

So our range is 129.

To find range, simply subtract the smallest from the largest. Thus,

\(\displaystyle range=19-1=18\)

Find the range of the following set of numbers:

\(\displaystyle 12,34,65,76,12,34,54,789,98,2,44,34\)

Range can be found by subtracting the smallest number from the largest number. 

\(\displaystyle 789-2=787\)

So our answer is 787

The range of the data set is the difference between the greatest and lowest values of a data set. In order to solve for range, you must order the data set from least to greatest so you may take the difference. 

The data set:

10%, 7%, 23%, 100%, 2%, 6%, 3%

may be rearranged as follows:

2%, 3%, 6%, 7%, 10%, 23%, 100%

This allows us to see that the smallest number is 2% and the greatest is 100%.

Therefore, in order to solve for the range:

\(\displaystyle 100-2 = {\color{Blue} 98}\)

The range of the data set is the difference between the greatest and lowest values of a data set. In order to solve for range, you must order the data set from least to greatest so you may take the difference. 

The data set:

\(\displaystyle 87,86,42,91,93,87,87,94,62,91,92,31,87,87\)

may be rearranged as follows:

\(\displaystyle 31, 42,62,86,87,87,87,87,87,91,91,92,93,94\)

This allows us to see that the smallest number is 31 and the greatest is 94.

Therefore, in order to solve for the range:

\(\displaystyle 94-31 = {\color{Blue} 63}\)

The range of the data set is the difference between the greatest and lowest values of a data set. In order to solve for range, you must order the data set from least to greatest so you may take the difference. 

The data set:

\(\displaystyle 48,46,56,53,44,38,39,42,44,47,51,49,60,25\)

may be rearranged as follows:

\(\displaystyle 25,38,39,42,44,44,46,47,48,49,51,53,56,60\)

This allows us to see that the smallest number is 25 and the greatest is 60.

Therefore, in order to solve for the range:

\(\displaystyle 60-25 = {\color{Blue} 35}\)

Find the range of the following number set:

\(\displaystyle 147,22,465,7,33,465,88,97,102,22,1,109,465\)

To find the range, we need to find the greatest and smallest terms in the set.

\(\displaystyle 465\) is our greatest value, \(\displaystyle 1\) is our least value

So...

\(\displaystyle 465-1=464\)