The Research Methods and Statistic module is almost over. Assume that the total marks were at an average of μ= 18 per assessment, and that the distribution of total marks are normally distributed with σ= 10.
What is the proportion that a student would have a mark more than 24 mark if randomly selected?
Let "X=" the mark of student: "X\\sim N(\\mu, \\sigma^2)"
Given "\\mu=18, \\sigma=10."
"P(X>24)=1-P(X\\leq24)"
"=1-P(Z\\leq\\dfrac{24-18}{10})=1-P(Z\\leq 0.6)"
"\\approx0.247253"
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