Given sets B = letters of the word 'ball' and C = letters of the word 'small', find the intersection of B and C (B ∩ C).

Here's the solution for question 13a: a) Given sets: B = letters of the word 'ball'; C = letters of the word 'small' Step 1: List the elements of set B. The unique letters in the word 'ball' are b, a, l. B = b, a, l Step 2: List the elements of set C. The unique letters in the word 'small' are s, m, a, l. C = s, m, a, l Step 3: Find the common elements (intersection) of B and C. The elements that are present in both set B and set C are a and l. B ∩ C = a, l

Given sets B = letters of the word 'ball' and C = letters of the word 'small', find the intersection of B and C (B ∩ C).

Here's the solution for question 13a: a) Given sets: B = letters of the word 'ball'; C = letters of the word 'small' Step 1: List the elements of set B. The unique letters in the word 'ball' are b, a, l. B = b, a, l Step 2: List the elements of set C. The unique letters in the word 'small' are s, m, a, l. C = s, m, a, l Step 3: Find the common elements (intersection) of B and C. The elements that are present in both set B and set C are a and l. B ∩ C = a, l

Solved: Given sets B = letters of the word 'ball' and C…

Here's the solution for question 13a:

a)
Given sets:
$B = \{\text{letters of the word 'ball'}\}$
$C = \{\text{letters of the word 'small'}\}$

Given sets B = letters of the word 'ball' and C = letters of the word 'small', find the intersection of B and C (B ∩ C).

Answer

Step-by-step solution

List the elements of set B.

List the elements of set C.

Find the common elements (intersection) of B and C.

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