Match 5 + 2 Lucky Stars

1 in 139,838,160 
€52,181,501.82 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 5 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 2 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,5) = 5! ÷ (5! × (55)!)
C(505,55) = 45! ÷ (0! × (450)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,2) = 2! ÷ (2! × (22)!)
C(122,22) = 10! ÷ (0! × (100)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (5! × (55)!) = 1
45! ÷ (0! × (450)!) = 1
12! ÷ (2! × (122)!) = 66
2! ÷ (2! × (22)!) = 1
10! ÷ (0! × (100)!) = 1

139,838,160 
= 
139,838,160 
1 

Calculate:
(2,118,760 ÷ 1) × (66 ÷ 1) = 139,838,160


Match 5 + 1 Lucky Star

1 in 6,991,908 
€461,510.49 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 5 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 1 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,5) = 5! ÷ (5! × (55)!)
C(505,55) = 45! ÷ (0! × (450)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,1) = 2! ÷ (1! × (21)!)
C(122,21) = 10! ÷ (1! × (101)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (5! × (55)!) = 1
45! ÷ (0! × (450)!) = 1
12! ÷ (2! × (122)!) = 66
2! ÷ (1! × (21)!) = 2
10! ÷ (1! × (101)!) = 10

139,838,160 
= 
6,991,908 
20 

Calculate:
(2,118,760 ÷ 1) × (66 ÷ 20) = 6,991,908


Match 5

1 in 3,107,515 
€75,516.35 
Show/Hide › 
Odds for this prize level are indirectly influenced by the Lucky Stars. While this prize level only involves matching 5 main numbers, the fact that you can also match 5 main numbers and a Lucky Star means the odds of matching 5 main numbers alone are increased. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 5 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 0 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,5) = 5! ÷ (5! × (55)!)
C(505,55) = 45! ÷ (0! × (450)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,0) = 2! ÷ (0! × (20)!)
C(122,20) = 10! ÷ (2! × (102)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (5! × (55)!) = 1
45! ÷ (0! × (450)!) = 1
12! ÷ (2! × (122)!) = 66
2! ÷ (0! × (20)!) = 1
10! ÷ (2! × (102)!) = 45

139,838,160 
= 
3,107,515 
45 

Calculate:
(2,118,760 ÷ 1) × (66 ÷ 45) = 3,107,515


Match 4 + 2 Lucky Stars

1 in 621,503 
€4,276.01 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 4 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 2 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,4) = 5! ÷ (4! × (54)!)
C(505,54) = 45! ÷ (1! × (451)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,2) = 2! ÷ (2! × (22)!)
C(122,22) = 10! ÷ (0! × (100)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (4! × (54)!) = 5
45! ÷ (1! × (451)!) = 45
12! ÷ (2! × (122)!) = 66
2! ÷ (2! × (22)!) = 1
10! ÷ (0! × (100)!) = 1

139,838,160 
= 
621,503 
225 

Calculate:
(2,118,760 ÷ 225) × (66 ÷ 1) = 621,503


Match 4 + 1 Lucky Star

1 in 31,075 
€197.54 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 4 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 1 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,4) = 5! ÷ (4! × (54)!)
C(505,54) = 45! ÷ (1! × (451)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,1) = 2! ÷ (1! × (21)!)
C(122,21) = 10! ÷ (1! × (101)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (4! × (54)!) = 5
45! ÷ (1! × (451)!) = 45
12! ÷ (2! × (122)!) = 66
2! ÷ (1! × (21)!) = 2
10! ÷ (1! × (101)!) = 10

139,838,160 
= 
31,075 
4,500 

Calculate:
(2,118,760 ÷ 225) × (66 ÷ 20) = 31,075


Match 4

1 in 13,811 
€88.49 
Show/Hide › 
Odds for this prize level are indirectly influenced by the Lucky Stars. While this prize level only involves matching 4 main numbers, the fact that you can also match 4 main numbers and a Lucky Star means the odds of matching 4 main numbers alone are increased. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 4 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 0 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,4) = 5! ÷ (4! × (54)!)
C(505,54) = 45! ÷ (1! × (451)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,0) = 2! ÷ (0! × (20)!)
C(122,20) = 10! ÷ (2! × (102)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (4! × (54)!) = 5
45! ÷ (1! × (451)!) = 45
12! ÷ (2! × (122)!) = 66
2! ÷ (0! × (20)!) = 1
10! ÷ (2! × (102)!) = 45

139,838,160 
= 
13,811 
10,125 

Calculate:
(2,118,760 ÷ 225) × (66 ÷ 45) = 13,811


Match 3 + 2 Lucky Stars

1 in 14,125 
€80.91 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 3 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 2 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,3) = 5! ÷ (3! × (53)!)
C(505,53) = 45! ÷ (2! × (452)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,2) = 2! ÷ (2! × (22)!)
C(122,22) = 10! ÷ (0! × (100)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (3! × (53)!) = 10
45! ÷ (2! × (452)!) = 990
12! ÷ (2! × (122)!) = 66
2! ÷ (2! × (22)!) = 1
10! ÷ (0! × (100)!) = 1

139,838,160 
= 
14,125 
9,900 

Calculate:
(2,118,760 ÷ 9,900) × (66 ÷ 1) = 14,125


Match 3 + 1 Lucky Star

1 in 706 
€14.69 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 3 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 1 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,3) = 5! ÷ (3! × (53)!)
C(505,53) = 45! ÷ (2! × (452)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,1) = 2! ÷ (1! × (21)!)
C(122,21) = 10! ÷ (1! × (101)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (3! × (53)!) = 10
45! ÷ (2! × (452)!) = 990
12! ÷ (2! × (122)!) = 66
2! ÷ (1! × (21)!) = 2
10! ÷ (1! × (101)!) = 10

139,838,160 
= 
706 
198,000 

Calculate:
(2,118,760 ÷ 9,900) × (66 ÷ 20) = 706


Match 3

1 in 314 
€12.23 
Show/Hide › 
Odds for this prize level are indirectly influenced by the Lucky Stars. While this prize level only involves matching 3 main numbers, the fact that you can also match 3 main numbers and a Lucky Star means the odds of matching 3 main numbers alone are increased. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 3 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 0 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,3) = 5! ÷ (3! × (53)!)
C(505,53) = 45! ÷ (2! × (452)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,0) = 2! ÷ (0! × (20)!)
C(122,20) = 10! ÷ (2! × (102)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (3! × (53)!) = 10
45! ÷ (2! × (452)!) = 990
12! ÷ (2! × (122)!) = 66
2! ÷ (0! × (20)!) = 1
10! ÷ (2! × (102)!) = 45

139,838,160 
= 
314 
445,500 

Calculate:
(2,118,760 ÷ 9,900) × (66 ÷ 45) = 314


Match 2 + 2 Lucky Stars

1 in 985 
€19.99 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 2 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 2 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,2) = 5! ÷ (2! × (52)!)
C(505,52) = 45! ÷ (3! × (453)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,2) = 2! ÷ (2! × (22)!)
C(122,22) = 10! ÷ (0! × (100)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (2! × (52)!) = 10
45! ÷ (3! × (453)!) = 14,190
12! ÷ (2! × (122)!) = 66
2! ÷ (2! × (22)!) = 1
10! ÷ (0! × (100)!) = 1

139,838,160 
= 
985 
141,900 

Calculate:
(2,118,760 ÷ 141,900) × (66 ÷ 1) = 985


Match 2 + 1 Lucky Star

1 in 49 
€8.08 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 2 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 1 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,2) = 5! ÷ (2! × (52)!)
C(505,52) = 45! ÷ (3! × (453)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,1) = 2! ÷ (1! × (21)!)
C(122,21) = 10! ÷ (1! × (101)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (2! × (52)!) = 10
45! ÷ (3! × (453)!) = 14,190
12! ÷ (2! × (122)!) = 66
2! ÷ (1! × (21)!) = 2
10! ÷ (1! × (101)!) = 10

139,838,160 
= 
49 
2,838,000 

Calculate:
(2,118,760 ÷ 141,900) × (66 ÷ 20) = 49


Match 2

1 in 22 
€4.18 
Show/Hide › 
Odds for this prize level are indirectly influenced by the Lucky Stars. While this prize level only involves matching 2 main numbers, the fact that you can also match 2 main numbers and a Lucky Star means the odds of matching 2 main numbers alone are increased. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 2 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 0 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,2) = 5! ÷ (2! × (52)!)
C(505,52) = 45! ÷ (3! × (453)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,0) = 2! ÷ (0! × (20)!)
C(122,20) = 10! ÷ (2! × (102)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (2! × (52)!) = 10
45! ÷ (3! × (453)!) = 14,190
12! ÷ (2! × (122)!) = 66
2! ÷ (0! × (20)!) = 1
10! ÷ (2! × (102)!) = 45

139,838,160 
= 
22 
6,385,500 

Calculate:
(2,118,760 ÷ 141,900) × (66 ÷ 45) = 22


Match 1 + 2 Lucky Stars

1 in 188 
€10.69 
Show/Hide › 
Odds for this prize level are directly influenced by the Lucky Stars. Therefore the variables associated with the main ball pool and those associated with the separate Lucky Star pool must be considered in order to calculate the correct odds. Hence, we use the following formula:


C(n,r) = Odds of choosing r correct balls from n
n = Total balls in the main pool
r = Balls drawn from the main pool
m = Balls to be matched from the main pool
t = Total balls in the bonus pool
b = Balls drawn from the bonus pool
d = Balls to be matched from the bonus pool


Substitute:
n for 50 (total balls in the main pool)
r for 5 (balls drawn from the main pool)
m for 1 (balls to be matched from the main pool)
t for 12 (total balls in the bonus pool)
b for 2 (balls drawn from the bonus pool)
d for 2 (balls to be matched from the bonus pool)


Expand:
C(50,5) = 50! ÷ (5! × (505)!)
C(5,1) = 5! ÷ (1! × (51)!)
C(505,51) = 45! ÷ (4! × (454)!)
C(12,2) = 12! ÷ (2! × (122)!)
C(2,2) = 2! ÷ (2! × (22)!)
C(122,22) = 10! ÷ (0! × (100)!)
! means 'Factorial' eg: 50! = 50 × 49 × 48 ... × 1
Note: 0! = 1


Simplify:
50! ÷ (5! × (505)!) = 2,118,760
5! ÷ (1! × (51)!) = 5
45! ÷ (4! × (454)!) = 148,995
12! ÷ (2! × (122)!) = 66
2! ÷ (2! × (22)!) = 1
10! ÷ (0! × (100)!) = 1

139,838,160 
= 
188 
744,975 

Calculate:
(2,118,760 ÷ 744,975) × (66 ÷ 1) = 188


The approximate overall odds of winning a prize in EuroMillions are 1 in 13 