Identify the terms in the expression below. Select ALL that apply. 2v2+2v2𝑣2+2𝑣(2 points)Responses2v22𝑣22 v squared2222v2𝑣2 vv

In the expression \( 2v^2 + 2v^2v^2 + 2v \), the terms can be identified as follows:

1. \( 2v^2 \) (the first term)
2. \( 2v^2v^2 \) (the second term)
3. \( 2v \) (the third term)

Now, let's analyze the options given:

- **\( 2v^2 \)**: This is one of the terms.
- **\( 2v^2v^2 \)**: This can also be written as \( 2v^4 \), which is another term in the expression.
- **\( v^2 \)**: This is not a standalone term in the original expression; instead, it's part of the terms with coefficients.
- **\( 222 \)**: This does not appear in the expression.
- **\( 2v^2v^2 \)**: This can be transformed to \( 2v^4 \), as noted above.
- **\( vv \)**: This would represent \( v^2 \), but it isn't a standalone term in the expression.

Thus, the correct options you should select from the responses are:

- **\( 2v^2 \)**
- **\( 2v^2v^2 \)**
- **\( 2v^2 \)** (this is an exact repetition of the first)
- **\( 2v^2v^2 \)** (this could also be considered as \( 2v^4 \), but it's included as a valid term).

So, select **\( 2v^2 \)** and **\( 2v^2v^2 \)**.