The Florida Lottery is made up of the numbers 1-49. My mother has observed that the winning numbers many times are prime numbers.

1.List the prime numbers from 1-49:

2.What is the probability of a prime number being picked randomly from the numbers 1-49?

3.Is the probability of picking a prime number greater than picking a number that is not prime?

1. http://wiki.answers.com/Q/What_are_all_the_prime_numbers_from_1-100

2. Count the number of prime numbers under 50 and divide by 49.

3. 1 - the above answer is the probability of picking a nonprime number.

I hope this helps.

1. To list the prime numbers from 1-49, we can go through each number and check if it is divisible by any numbers other than 1 and itself. If a number is divisible by any other number, it is not prime. Here is the list of prime numbers from 1-49:

2, 3, 5, 7, 11, 13, 17, 19, 23, 29, 31, 37, 41, 43, 47

2. The probability of picking a prime number randomly from the numbers 1-49 can be calculated by dividing the number of prime numbers by the total number of numbers in the range. Since there are 15 prime numbers from 1-49 (as listed above) and a total of 49 numbers, the probability can be calculated as:

Probability = (Number of Prime Numbers) / (Total Number of Numbers)
Probability = 15 / 49 ≈ 0.3061

So the probability of picking a prime number randomly from the numbers 1-49 is approximately 0.3061 or 30.61%.

3. To compare the probability of picking a prime number with the probability of picking a number that is not prime, we need to calculate the probability of picking a number that is not prime. The probability of picking a number that is not prime can be calculated by subtracting the probability of picking a prime number from 1:

Probability of picking a number that is not prime = 1 - Probability of picking a prime number

Calculating the probability:

Probability of picking a number that is not prime = 1 - 0.3061 ≈ 0.6939

So the probability of picking a number that is not prime is approximately 0.6939 or 69.39%.

Therefore, the probability of picking a prime number is less than the probability of picking a number that is not prime.