Call

the number of responses.

Each of those probabilities will be the frequency of occurrence of the particular event. We get zero responses 20 out of 200 times, 1 response 30 out of 200, and 2 responses 56 out of 200 times. So

We see we could have just said 20+30+56=106 of the 200 editorials got zero, one or two responses, so the probability is 106/200.