Answer:

And if we find the probability using the normal standard distribution we got:

And the the percentile would be approximately 84.1
Explanation:
For this case we define the random variable of interest as "Score for girls" and we know the following parameters:

And we want to find the percentile for the score 180 and we can use the z score formula given by:

And replacing we got:

And if we find the probability using the normal standard distribution we got:

And the the percentile would be approximately 84.1