Answer:
About 400 times
Explanation:
Given

See attachment for spinner
Required
Determine the number of times an outcome of 1, 3 or 8 is expected
First, calculate the theoretical probability of 1, 3, or 8
This is calculated as:

The spinner is divided into 8 equal segments and each outcome appears once.
So, we have:

Take LCM and add


So, the expected number of times (E) is:




Approximate

This means about 400 times