Given,
The mean of the test score is 1013.
The standard deviation of the test score is 125.
The percentage of cutoff is 9%.
The z score at 9% is,

The z score is calculated as,
![z=\frac{X-\operatorname{mean}}{s\tan dard\text{ deviation}}]()
Substituting the value of z, mean and standard deviation then,

Hence, the cutoff for the top 9% is 1182.