Joan’s finishing time for the Bolder Boulder 10K race was 1.73 standard deviations faster than the women’s average for her age group. There were 410 women who ran in her age group. Assuming a normal distribution, how many women ran faster than Joan?

Approximately 17 women run faster than Joana.

Step-by-step explanation:

We are given the following in the question:

Let and be the mean and standard deviation of women's finishing time.

We are given that the distribution of finishing is a bell shaped distribution that is a normal distribution.

Then, Joan's finishing time =

Formula:

We have to evaluate

Calculating value from standard normal table,

Number of women in Joana's age group, n = 410

Number of women that ran faster than Joana =

Thus, approximately 17 women run faster than Joana.

don't give

take it once

try and try and you will not

happy to

pls mark as brainliest