In the unknown ratio<span>, you only know one of the numbers. To </span>solve<span> for the unknown number, set up a proportion with the known </span>ratio<span> on one side and the unknown </span>ratio<span> on the other, cross multiply, and </span>solve<span> the resulting equation.</span>
Answer:
51
Step-by-step explanation:
The possible components to sum up to 101 can only be divided into 2 groups, 1 is larger than 50 and the other is less than or equals to 50
For example
50 + 51 = 101
52 + 49 = 101
60 + 41 = 101
...
99 + 2 = 101
100 + 1 = 101
Therefore, the worst case scenario is to pick all numbers from only 1 group, either all number less than or equal to 50, which there are 50 of them from 1 to 50, or greater than 50, which there are 50 of them from 51 to 100.
So k has to be at least 51 to guarantee that at least one pair of the selected integers will sum to 101
The answer to this would have to be the number 15 my good sir
Answer:
the answer was 9 (red)
Step-by-step explanation:
