Problem 24
Question
Find the intersection of the sets. $$\\{r, e, a, l\\} \cap\\{l, e, a, r\\}$$
Step-by-Step Solution
Verified Answer
The intersection of the sets \{r, e, a, l\} and \{l, e, a, r\} is the set \{r, e, a, l\}.
1Step 1: Identify Sets
The two sets that are given in the exercise are \{r, e, a, l\} and \{l, e, a, r\}. As we can see, both sets contain same elements but their orders are different.
2Step 2: Find Intersection
To find the intersection of the two sets, we look for the common elements in both sets. In this case, since both sets are identical, the intersection is equal to the sets themselves.
3Step 3: Write Out the Intersection
Write the common elements (r, e, a, l) as the intersection of the two sets.
Other exercises in this chapter
Problem 23
Find each product. $$(3 x+5)(2 x+1)$$
View solution Problem 23
Use the quotient rule to simplify the expressions in Exercises \(23-32\) Assume that \(x>0\) $$\sqrt{\frac{1}{81}}$$
View solution Problem 24
Simplify each exponential expression. $$x y^{-3}$$
View solution Problem 24
Factor each trinomial, or state that the trinomial is prime. $$2 x^{2}+5 x-3$$
View solution