The results of the nationwide aptitude test in mathematics are normally distributed with a mean of 80 and a standard deviation of 15. Find the raw score such that 70% of the cases are below it.
P(Z<z)=0.7→z=0.52.P(Z<z)=0.7 \to z=0.52.P(Z<z)=0.7→z=0.52.
x−8015=0.52→x=0.52∗15+80=88.\frac{x-80}{15}=0.52 \to x=0.52*15+80=88.15x−80=0.52→x=0.52∗15+80=88.
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