Let $$ A=\{3,4,5,7,9,10\} $$ and $$ B=\{3,5,10\} $$. Indicate if each statement is true or false. $$ 9 \in A $$ $$ \square $$ Select an answer $$ B \subset A $$ $$ \square $$ Select an answer Question Help: Video Message instructor Calculator

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Let's evaluate each statement one by one.

1. **Statement:** $$ 9 \in A $$

- The set $$ A $$ is given as $$ A = \{3, 4, 5, 7, 9, 10\} $$.
   - Since $$ 9 $$ is listed in set $$ A $$, this statement is **True**.

2. **Statement:** $$ B \subset A $$

- The set $$ B $$ is given as $$ B = \{3, 5, 10\} $$.
   - To determine if $$ B $$ is a subset of $$ A $$, we check if all elements of $$ B $$ are also in $$ A $$.
   - The elements $$ 3 $$, $$ 5 $$, and $$ 10 $$ are all present in set $$ A $$.
   - Therefore, this statement is also **True**.

Now, let's summarize the answers:

1. $$ 9 \in A $$ : **True**
2. $$ B \subset A $$ : **True**
$$ 9 \in A $$ is **True** and $$ B \subset A $$ is **True**.

Let and . Indicate if each statement is true or false.

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Let and . Indicate if each statement is true or false. Select an answer Select an answer Question Help: Video Message instructor Calculator