A 55-sided fair dice has an integer from 1 to 10 written on each face. Each of the numbers \( i = 1 \text{ to }10\) is used \(i\) times for a total of 55 numbers.

What is the expected number of times the die needs to be rolled so that every number has appeared at least once (to 2 decimal places)?

\(\)

**Note:** This problem might require computational aids.

×

Problem Loading...

Note Loading...

Set Loading...