The range is the difference between the highest and lowest numbers.

Identify the highest and lowest numbers.

The highest number is 5.

The smallest number is:  \(\displaystyle -9\)

Subtract the two numbers. Use parentheses to brace the negative number.

\(\displaystyle 5-(-9) = 14\)

The answer is:  \(\displaystyle 14\)

The range is the difference between the highest and lowest numbers in the data set.

Identify the numbers.

The value of \(\displaystyle 5\%\) is equivalent to \(\displaystyle 0.05\), which is the smallest number.

The largest number is 6.

Subtract both numbers to determine the range.

\(\displaystyle 6-0.05 = 5.95\)

The answer is:  \(\displaystyle 5.95\)

Identify the largest and smallest numbers.

The largest number is 30, while the smallest number is negative 17.

The range is the difference between the largest and smallest numbers.

\(\displaystyle 30-(-17)=47\)

The answer is:  \(\displaystyle 47\)

The range is defined as the difference between the largest and smallest numbers.

The largest number is 18.

The smallest number is negative 78.

Subtract both numbers to determine the range.

\(\displaystyle 18-(-78) = 18+78 = 96\)

The range is:  \(\displaystyle 96\)

The range is the difference of the highest and lowest numbers in the given set of numbers.

The highest number is 26. 

The smallest number is negative 10.

Subtract the highest number with the smallest number.  Use parentheses to brace the negative quantity.

\(\displaystyle 26-(-10) = 26+10 = 36\)

The answer is:  \(\displaystyle 36\)

The range is the difference between the highest and lowest numbers.

The highest number is 13.

The smallest number is negative 56.

Subtract both numbers. 

\(\displaystyle 13-(-56) = 13+56 = 69\)

The range is:  \(\displaystyle 69\)

The range is the difference between the highest and lowest numbers.

The highest number is:  \(\displaystyle 10\)

The lowest number will need to be determined by comparing the two negative fractions after converting both to a least common denominator.

Multiply the denominators.

\(\displaystyle 3\times 4 = 12\)

Convert the fractions and compare the numerators.

\(\displaystyle [ -\frac{7}{3}, -\frac{11}{4}] \rightarrow[ -\frac{7(4)}{3(4)}, -\frac{11(3)}{4(3)}]\rightarrow [-\frac{28}{12},-\frac{33}{12}]\)

We can see that \(\displaystyle -\frac{33}{12}\) is the smallest number.

Subtract the highest and lowest numbers.  Add a parentheses to brace the negative fraction.

\(\displaystyle 10-(-\frac{33}{12}) = \frac{120}{12}+\frac{33}{12} = \frac{153}{12}\)

Reduce the fraction.

\(\displaystyle \frac{153}{12} = \frac{3\times 51}{4 \times 3} = \frac{51}{4}\)

The answer is:  \(\displaystyle \frac{51}{4}\)

In order to determine the range of the numbers, determine the difference between the highest and lowest numbers.

The highest number is 13, while the lowest number provided is negative three.

Subtract both numbers to determine the range.

\(\displaystyle 13-(-3) = 13+3 = 16\)

The answer is:  \(\displaystyle 16\)

The range of the numbers is defined as the difference of the largest number and the smallest number.

Identify the largest number:  \(\displaystyle 9\)

Identify the smallest number:  \(\displaystyle -56\)

Subtract the largest number with the smallest number.

\(\displaystyle 9-(-56) = 9+56 = 65\)

The answer is:  \(\displaystyle 65\)

The range is the difference between the largest and smallest numbers.

The largest number is: \(\displaystyle 33\)

The smallest number is:  \(\displaystyle -99\)

Subtract the two numbers.

\(\displaystyle 33-(-99) = 33+99 = 132\)

The answer is:  \(\displaystyle 132\)