Step 1
Write out the expression for the probability of an event occurring

Where,
Total of required outcomes= 6
Step 2
Find the probability of getting a 1

Step 3
Find the probability of getting a 5

Step 4
Find the probability of getting a 6

Step 4
Find the probability of getting a 1,5 or 6


Hence, the probability of getting a 1, 5 or 6 when you roll a standard six-sided die = 1/2