Complete Question:
A twelve-sided die with sides labeled 1 through 12 will be rolled once. Each number is equally likely to be rolled, what is the probability of rolling a number greater than 10?
Answer:

Explanation:
Given
Number of Sides = 12
Required
Probability of obtaining a side greater than 10
We start by listing out the sample space;


Next, we list out digits greater than 10; Represent this with T


Probability of T is calculated as follows;


Divide the numerator and denominator by 2

Hence, the required probability is
