### How To Calculate Jackpot Odds

# Lottery Probability

**Every lottery has its own unique set of odds, which depend on the amount and range of numbers players have to pick. For most people the specifics aren't of any interest, but for some the exact figures are all-important, so we're going to tell you how to figure them out exactly. It's time to get technical, maths-phobes look away now.**

**Step 1: Identify The Basics**

To work out the exact odds of any lottery requires two things: the total amount of balls that appear in each draw, and the range of numbers that players have to choose from.

With these two bits of information you have everything you need to calculate the odds, except a calculator of course.

**Step 2: Crunch The Numbers**

The process is simpler than you may have expected, but it does take some big calculations.

To better explain the process, we'll be using a number of examples. If you have a lottery with 6 balls ranging between 1 and 50, you would proceed as follows:

**Equation 1:** 6/50 = 0.12 (this is the likelihood that one of the first 6 picks will match with your first number)

**Equation 2:** 5/49 = ~0.10 (this is the likelihood that one of the 5 remaining balls will match with your second number.

**Equation 3: **4/48 = 0.08 (the probability of ball 4 matching your third number)

**Equation 4:** 3/47 = ~0.06 (probability that the 3rd remaining ball will match your fourth number)

**Equation 5: **2/46 = ~0.04 (probability of one of the last two picks matching your fifth number)

**Equation 6:** 1/45 = 0.02 (the likelihood of the final pick matching your last number).

*Note: ~ means an approximation *

If you had a 7 ball lottery with numbers ranging between 1 and 60, you would do the following equations:

7/60

6/59

5/58

4/57

3/56

2/55

1/54

Essentially, your first equation is the highest available number in the lottery's range divided by the total amount of balls that are drawn, then proceed down in a descending order until you reach number 1.

**Step 3: Probability**

To find your overall chance of winning, simply multiply the results of all the equations made in Step 2 together, and this will give the probability of claiming the jackpot.

For our example, the answer would be ~0.0000000629.

**Step 4: Tell Me The Odds**

The final step is to simply divide the number generated in Step 3 by 1.

1 / 0.0000000629 = 15,890,700

Therefore the odds on you winning a 6 ball lottery with a number range of 1 to 50 is 1 : 15,890,700

**What About Bonus Balls?**

So, most lotteries have one or two bonus balls to factor in when working out your odds. While it's a little more time consuming, it's not difficult once you know how.

Returning to our 6 ball lottery with a number range of 1-50, you would repeat Step 2 again, just as before.

Then you would need to work out the bonus ball equation based on how many there are per draw, and what numbers are available to players.

For this example, we'll base it off the EuroMillions draw, meaning players make 2 picks between 1 and 11.

Bonus Ball Equation 1: 2/11 = ~0.18

Bonus Ball Equation 2: 1/10 = 0.1

Then simply repeat Step 3 and 4 to give the final odds.

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