the distribution in both classes can be taken as Normal distribution.
A1 first class, A2 second class.
A1=N(73,4), A2=N(73,8)
P1={A1>90}= "1-\\Phi((90-73)\/4)=1-\\Phi(4.25)=0"
"\\Phi(3,5)=1"
P2={A2>90}="1-\\Phi((90-73)\/8)=1-\\Phi(2.125)=1-0.9834=0.0166"
this means that in the second grade, there was a probability of about 2% of students with a score of more than 90%, when in the first there are no such students at all
in the second grade a score of 90% is more likely
the reference to a calculation formula and a data table
(https://en.wikipedia.org/wiki/Normal_distribution,https://www.normaltable.com)
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