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CALCULATION OF THE CORRELATION BETWEEN HEIGHT AND WEIGHT OF
THE STUDENTS
Aim:
To verify that the measurements of two characteristics, height and weight of the students
are correlated each other.
Principle:
The correlation between two variables describes the likelihood that a change in one
variable will cause a proportional change in the other variable. A high correlation between two
variables suggests they share a common cause or a change in one of the variables is directly
responsible for a change in the other variable.
Procedure:
Height and weight of 23 students are measured. The correlation co-efficient is calculated
by using the formula.
𝐷 =
 𝑑 ×  𝑑𝑦
√ 𝑑𝑥2 ×  𝑑𝑦2
Where,
dx = x – 𝑥̅deviation from 𝑥̅
dy = y – 𝑦̅ deviation from 𝑦̅
d x y = multiply the deviations of X and Y and get
the total
dx2 = the sum of square of the deviation of X
dy2 = the sum of square of the deviation of Y and
value can range from + 1 to -1.
Where,
“D” value is
+1.0 there is perfect positive correlation between the variables
0.0 there is no correlation between the variables
-1.0 there is perfect negative correlation between the variables
Correlation between height and weight of the students
S.No. Height Weight
Result:
Correlation – Co-efficient between height and weight of the student is =

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Calculation of the correlation between height and weight of the students

  • 1. CALCULATION OF THE CORRELATION BETWEEN HEIGHT AND WEIGHT OF THE STUDENTS Aim: To verify that the measurements of two characteristics, height and weight of the students are correlated each other. Principle: The correlation between two variables describes the likelihood that a change in one variable will cause a proportional change in the other variable. A high correlation between two variables suggests they share a common cause or a change in one of the variables is directly responsible for a change in the other variable. Procedure: Height and weight of 23 students are measured. The correlation co-efficient is calculated by using the formula. 𝐷 =  𝑑 ×  𝑑𝑦 √ 𝑑𝑥2 ×  𝑑𝑦2 Where, dx = x – 𝑥̅deviation from 𝑥̅ dy = y – 𝑦̅ deviation from 𝑦̅ d x y = multiply the deviations of X and Y and get the total dx2 = the sum of square of the deviation of X dy2 = the sum of square of the deviation of Y and value can range from + 1 to -1. Where, “D” value is +1.0 there is perfect positive correlation between the variables 0.0 there is no correlation between the variables -1.0 there is perfect negative correlation between the variables
  • 2. Correlation between height and weight of the students S.No. Height Weight Result: Correlation – Co-efficient between height and weight of the student is =