median = 100, mean = 1000
set of numbers = {a,b,100,c,d}
a+b+100+c+d = 5000
As the set contains distinct numbers, and there is no range that is given in the problem, we can consider the set of numbers as {1,2,100,101,4796}
So the largest possible integer can be 4796.
1, 2, 3, 4 and 50 should also be included..
490.
No. The answer depends on the context in terms of which the numbers are considered to be opposite.
well, the square root of 24999999 is 4999.999, and the answer is 4999 • 5001. Hope this helps!
Unless you're talking about the integers... in which case the answer is that 1 and -1 are equally close to zero... there's no such thing, not even if you limit yourself to only rational numbers. There is a smallest possible positive value distinct from zero that can be represented in a computer, but what it is depends on the details of how the computer was constructed.
1, 2, 3, 4 and 50 should also be included..
490.
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).
Negative, Zero and Positive is one possible classification.
A positive integer divided by a positive integer always results in a positive quotient. It is not possible to divide by zero.
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.
{1,1,47} is the only possible set.
No. The answer depends on the context in terms of which the numbers are considered to be opposite.
12
No, it is not possible.
One possible answer is -4 and -3.
105 or 100,000