105 or 100,000
One possible set of six distinct integers whose sum is 7 is -5, -3, -1, 0, 2, and 4. Adding these integers together: -5 + -3 + -1 + 0 + 2 + 4 = 7. This combination satisfies both the requirement of being distinct and summing to 7.
If they can be same 15*15 =225 if they have to be distinct 13*17 =221
The largest possible values for the integers are 47, 49, and 51.
It is not. There are only two possible outcomes for each toss of a coin whereas the number of possible outcomes when selecting a marble from a bag will depend on the numbers of distinct marbles in each bag. The coin toss generates a binomial distribution the marbles experiment is multinomial.
To find the number of ways to express 18 as the sum of three distinct positive integers, we can denote the integers as (a), (b), and (c) where (a < b < c). The smallest sum of three distinct positive integers is (1 + 2 + 3 = 6), which is less than 18, so valid combinations exist. By using the equation (a + b + c = 18) and considering the constraints, we can systematically find the combinations. After checking possible values, we find there are 7 distinct combinations: (1, 2, 15), (1, 3, 14), (1, 4, 13), (1, 5, 12), (1, 6, 11), (1, 7, 10), and (2, 3, 13).
One possible set of six distinct integers whose sum is 7 is -5, -3, -1, 0, 2, and 4. Adding these integers together: -5 + -3 + -1 + 0 + 2 + 4 = 7. This combination satisfies both the requirement of being distinct and summing to 7.
If they can be same 15*15 =225 if they have to be distinct 13*17 =221
The largest possible values for the integers are 47, 49, and 51.
When selecting 7 items out of 7, there is only 1 possible combination.
It is not. There are only two possible outcomes for each toss of a coin whereas the number of possible outcomes when selecting a marble from a bag will depend on the numbers of distinct marbles in each bag. The coin toss generates a binomial distribution the marbles experiment is multinomial.
To find the number of ways to express 18 as the sum of three distinct positive integers, we can denote the integers as (a), (b), and (c) where (a < b < c). The smallest sum of three distinct positive integers is (1 + 2 + 3 = 6), which is less than 18, so valid combinations exist. By using the equation (a + b + c = 18) and considering the constraints, we can systematically find the combinations. After checking possible values, we find there are 7 distinct combinations: (1, 2, 15), (1, 3, 14), (1, 4, 13), (1, 5, 12), (1, 6, 11), (1, 7, 10), and (2, 3, 13).
At least the following families: all integers; all positive integers; all odd integers; and all "square integers", that is, integers that are squares of other integers.
If they are integers, then the possible answers are {1, 6, 8} and {2, 4, 9}.If not, there are infinitely many possible solutions.If they are integers, then the possible answers are {1, 6, 8} and {2, 4, 9}.If not, there are infinitely many possible solutions.If they are integers, then the possible answers are {1, 6, 8} and {2, 4, 9}.If not, there are infinitely many possible solutions.If they are integers, then the possible answers are {1, 6, 8} and {2, 4, 9}.If not, there are infinitely many possible solutions.
yes and it is possible to do
490.
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.
Not possible in consecutive integers, nearest is consecutive even integers: 148 & 152