Introduction to finding midrange math problems:
In Statistical math, we are well known regarding the concept of range which is the difference between maximum and minimum value. Apart from range, there is a concept exists related to range, which is known as midrange.
Midrange of a data set is nothing but the arithmetic mean of maximum and minimum values given in a data set. In this article, we are going to learn about problems for finding midrange in math.
Having problem with Example of Inter-quartile Range keep reading my upcoming posts, i will try to help you.
Formula with example problems for finding midrange math problems :
Formula:
In math, the formula for solving the midrange math problems is given below:
Midrange = (Maximum value + Minimum value) / 2
Example Problems:
The example problems for finding the midrange of a data set are as follows:
1) Find the midrange of the given data set
{ 4, 5, 9, 13, 12 }
Solution: Maximum value = 12 Minimum value = 4
Midrange = (Maximum value + Minimum value) / 2
= (12 + 4) / 2
= 16 / 2
= 8
2) Find the midrange of the given data set
{ 7, 9, 15, 21, 14 }
Solution: Maximum value = 21 Minimum value = 7
Midrange = (Maximum value + Minimum value) / 2
= (21 + 7) / 2
= 28 / 2
= 14
3) Find the midrange of the given data set
{ 23, 17, 14, 20, 13, 24 }
Solution: Maximum value = 24 Minimum value = 13
Midrange = (Maximum value + Minimum value) / 2
= (24 + 13) / 2
= 37 / 2
= 18.5
4) Find the midrange of the given data set
{ 12, 16, 13, 21, 14, 20 }
Solution: Maximum value = 21 Minimum value = 12
Midrange = (Maximum value + Minimum value) / 2
= (21 + 12) / 2
= 33 / 2
= 16.5
5) Find the midrange of the given data set
{ 41, 57, 69, 73, 92 }
Solution: Maximum value = 92 Minimum value = 41
Midrange = (Maximum value + Minimum value) / 2
= (92 + 41) / 2
= 133 / 2
= 66.5
6) Find the midrange of the given data set
{ 27, 57, 39, 43, 82 }
Solution: Maximum value = 82 Minimum value = 27
Midrange = (Maximum value + Minimum value) / 2
= (82 + 27) / 2
= 109 / 2
= 54.5
Is this topic Computing Confidence Intervals hard for you? Watch out for my coming posts.
Practice problems for finding mid range maths problems
The practice problems for finding the mid range of a data set are as follows:
1) Find the midrange of the data set { 12, 45, 56, 11, 38 }
2) Find the midrange of the data set { 31, 42, 46, 19, 27 }
3) Find the midrange of the data set { 23, 24, 35, 41, 49 }
4) Find the midrange of the data set { 20, 21, 32, 45, 48, 52 }
5) Find the midrange of the data set { 27, 29, 39, 43, 49, 57 }
Answer key:
1) 33.5 2) 32.5 3) 36 4) 36 5) 42
In Statistical math, we are well known regarding the concept of range which is the difference between maximum and minimum value. Apart from range, there is a concept exists related to range, which is known as midrange.
Midrange of a data set is nothing but the arithmetic mean of maximum and minimum values given in a data set. In this article, we are going to learn about problems for finding midrange in math.
Having problem with Example of Inter-quartile Range keep reading my upcoming posts, i will try to help you.
Formula with example problems for finding midrange math problems :
Formula:
In math, the formula for solving the midrange math problems is given below:
Midrange = (Maximum value + Minimum value) / 2
Example Problems:
The example problems for finding the midrange of a data set are as follows:
1) Find the midrange of the given data set
{ 4, 5, 9, 13, 12 }
Solution: Maximum value = 12 Minimum value = 4
Midrange = (Maximum value + Minimum value) / 2
= (12 + 4) / 2
= 16 / 2
= 8
2) Find the midrange of the given data set
{ 7, 9, 15, 21, 14 }
Solution: Maximum value = 21 Minimum value = 7
Midrange = (Maximum value + Minimum value) / 2
= (21 + 7) / 2
= 28 / 2
= 14
3) Find the midrange of the given data set
{ 23, 17, 14, 20, 13, 24 }
Solution: Maximum value = 24 Minimum value = 13
Midrange = (Maximum value + Minimum value) / 2
= (24 + 13) / 2
= 37 / 2
= 18.5
4) Find the midrange of the given data set
{ 12, 16, 13, 21, 14, 20 }
Solution: Maximum value = 21 Minimum value = 12
Midrange = (Maximum value + Minimum value) / 2
= (21 + 12) / 2
= 33 / 2
= 16.5
5) Find the midrange of the given data set
{ 41, 57, 69, 73, 92 }
Solution: Maximum value = 92 Minimum value = 41
Midrange = (Maximum value + Minimum value) / 2
= (92 + 41) / 2
= 133 / 2
= 66.5
6) Find the midrange of the given data set
{ 27, 57, 39, 43, 82 }
Solution: Maximum value = 82 Minimum value = 27
Midrange = (Maximum value + Minimum value) / 2
= (82 + 27) / 2
= 109 / 2
= 54.5
Is this topic Computing Confidence Intervals hard for you? Watch out for my coming posts.
Practice problems for finding mid range maths problems
The practice problems for finding the mid range of a data set are as follows:
1) Find the midrange of the data set { 12, 45, 56, 11, 38 }
2) Find the midrange of the data set { 31, 42, 46, 19, 27 }
3) Find the midrange of the data set { 23, 24, 35, 41, 49 }
4) Find the midrange of the data set { 20, 21, 32, 45, 48, 52 }
5) Find the midrange of the data set { 27, 29, 39, 43, 49, 57 }
Answer key:
1) 33.5 2) 32.5 3) 36 4) 36 5) 42
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