10
1/15 or about 0.07
It depends on what other possibilities there are. Unfortunately at this point, I cannot give a clear answer without knowing the total amount of possibilities.
8 nPr 2 = 56%
without numbers how can we compute
Integers include 0, the negative numbers without fractional parts, and the positive numbers without fractional parts. The "without fractional parts" part of the description implies that all of the integers are whole numbers. Therefore, if you are adding integers, you are adding whole numbers.
The probability of getting two prime numbers when two numbers are selected at random and without replacement, from 1 to 10 is 2/15.
Once an individual is selected, the individual cannot be selected again.
If you draw more than 24 cards from a standard pack, without replacement, the probability is 1. That is, it is a certainty. The probability of the outcome for a single, randomly drawn card from a standard pack, is 7/13.
If you select 45 cards without replacement from a regular deck of playing cards, the probability is 1. For a single randomly selected card, the probability is 2/13.
7
1/15 or about 0.07
It depends on what other possibilities there are. Unfortunately at this point, I cannot give a clear answer without knowing the total amount of possibilities.
1/2
Because with replacement, the total number of possible outcomes - the denominator of the probability ratio - remains the same. Without replacement the number of possible outcomes becomes smaller.
There are 15 primes through 50, so it would be: (15 * 14) / (50 * 49) = 3 / 35
8 nPr 2 = 56%
1/10 or 10%