GRE Quantitative Reasoning › Range & IQR
What is the range of the set of numbers: ?
Step 1: Arrange the numbers in the set from smallest to largest:
After we arrange, we get: .
Step 2: To find the range, subtract the largest number from the smallest number.
The range of the data set is .
What is the range of the set: {}
Step 1: Arrange the numbers from smallest to largest:
We get:
Step 2: Find the range.. To find this, subtract the biggest number from the smallest number
The range is
Find the range of:
Step 1: Locate the smallest and largest numbers in the set above...
Largest is , smallest is
Step 2: To find the range, subtract smallest from largest...
Range=
What is the range of the set, ?
Does Not Exist
Step 1: Define Range of a set..
You can calculate the range by subtracting the smallest number from the largest number in the set..
Step 2: There are no numbers in this set. This set is also known as the empty set..
The range of a set that has no elements does not exist.
If , find the IQR (Inter-Quartile Range)
Step 1: To find the Inter-Quartile Range, we need and
.
The formula for the Inter-Quartile Range is: .
Step 2: Plug in the given values of to the equation...
So, the IQR=
Find the range:
Rearrange the numbers in the set from smallest to largest:
To find the range, subtract the smallest number from the bigger number:
The range is .
Find the range of the set of numbers:
Step 1: Arrange the numbers from smallest to largest. If the numbers are already written that way, then skip this step..
The numbers need to be arranged.. We will get:
Step 2: To find the range, subtract the smallest number from the biggest number...
So,
The range of this set of numbers is ...
What is the range of the numbers:
Step 1: Re-write all numbers in order from smallest to largest
.
Step 2: Subtract the largest number and smallest number
The range is .
What is the range of the numbers:
Step 1: See if the numbers are in order..
The numbers are in order from smallest to largest..
Step 2: Subtract the largest number and the smaller number:
is the range.
If and
, find the IQR.
The IQR (Inter-Quartile Range) is the distance from the third quartile and the first quartile. The IQR is always positive. Halfway between and
is the Mean (or
.
To find the IQR, just subtract from
.