
{math,english,history,science,art} - Algebra Homework Help
We know that if we have five as a subset, there is 1 combination. 5C5. 4 as a subset, leaves us with 5 combinations... 5C4. Notice how we are working with combinations in the problem. We …
SOLUTION: In algebra, what do they mean by subset?
A subset of another set is a version of a set containing less elements than the original set, though technically speaking every set has as one of its subsets itself. For example, let a set be the …
It is estimated that 30 percent of all adults in the United States are ...
We are given three subsets in the set of adults in the US: - subset of those suffering obese (30%) (the subset O); - subset of those suffering diabetes (3%) (the subset D). - subset of those …
Lesson Counting elements in finite sets and subsets - Algebra …
Exactly 30 - 18 = 12 students take Psychology only. Therefore, 11 + 12 = 23 students take exactly one of the two courses. In total, there are 29 + 30 - 18 = 41 students in the group. We …
Let S={1,2,3,…,12}. - Algebra Homework Help
Let's consider the primes in S. We want to choose a subset of P such that no two consecutive primes are chosen. Let a n be the number of subsets of {p 1 ,p 2 ,…,p n } with no consecutive …
Lesson Inclusion-Exclusion principle problems - Algebra …
We have a universal set U of 600 elements (integer numbers from 1 to 600 inclusive). Of them, 600/4 = 150 elements are divisible by 4 (subset F, from the word Four); 600/5 = 120 elements …
SOLUTION: Name the subset(s) of the real numbers to which each …
Algebra -> Real-numbers-> SOLUTION: Name the subset(s) of the real numbers to which each number belongs. number: 12/18 Log On Algebra: Real numbers, Irrational numbers, etc Section
SOLUTION: In a group of 50 people 28% of them has flue shots …
You can put this solution on YOUR website! From the condition, in this group there are 50*0.28 = 14 persons who have flue shots done; and the rest 50-14 = 36 persons have no it.
SOLUTION: Of all theses sets which ones are proper subsets {}- {a}
A proper subset must be strictly contained, therefore must exclude at least one element of the original set. The empty set is a proper subset of any non-empty set. So: If the original set was …
Lesson Counting elements in sub-sets of a given finite set
number of elements in each subset |B| and |C|, and you are asked about the number of elements in the intersection, |D|. The solution is |D| = |B| + |C| - |A|, because when you summing up |B| …