Make a study about how many sheets of paper you consumed weekly in
answering your Self Learning Modules. Record the quantity (total number of sheets)
per subject, then construct a probability distribution. Compute the mean, variance,
and the standard deviation of the probability distribution you made. Interpret the
result, then find out how many weeks you will consume 50 sheets of pad paper
The probability distribution is given as-
Mean="\\sum X.P(X)=10.8"
Variance="E(X^2)-[(E(X)]^2=124-116.64=7.36"
Standard deviation ="\\sqrt{variance}=\\sqrt{7.36}=2.71"
As the overall consumption of sheets taken above from the table in all the subjects is 50 per week
Therefore
Number of weeks in which we consumed 50 sheets of pad paper is 1.
Comments
Dear Jm santidad, the values of X, P(X), X*X were given in the third, the fourth and the sixth columns respectively. The specific values of X*X are multiplied by the corresponding values of P(X), suming up all these products one obtains E(X*X), The value E(X) is the mean, it is the sum of products of X by P(X).
Dear Janmae Joe, if you divide the specific number of sheets by the total number of sheets, then you will get the corresponding value for P(X), for example 12/50=0.24 in case of Math.
How did you get it ?£(x²) - [(E(x)]² = 124 - 116.64 = 7.36?
where did you get the P(x)? I really don't know how to make one.
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