Educational worksheet for identifying independent clauses in sentences.

The image you've uploaded appears to be a worksheet titled "Is it an Independent Clause?". The task involves identifying whether certain phrases are independent clauses or not. Below is the solution and explanation for each step:

---

Worksheet: Is it an Independent Clause?

#### Directions:
- Use the Independent clause with Subordination clause (IC + SC) to create a complete sentence.
- An independent clause can stand alone as a complete sentence.

---

Instructions:

1. Define what:
- An independent clause is a group of words that contains a subject and a predicate and can stand alone as a complete sentence.

2. Identify this:
- Look for a phrase that has both a subject and a predicate and can make sense on its own.

3. Because I love her:
- This is a subordinate clause because it cannot stand alone as a complete sentence. It needs an independent clause to make sense.

4. (Complete):
- Combine the independent clause with the subordinate clause to form a complete sentence.

5. I am the game:
- This is an independent clause because it has a subject ("I") and a predicate ("am the game") and can stand alone as a complete sentence.

6. Lucy bell-dent:
- This is an independent clause because it has a subject ("Lucy") and a predicate ("bell-dent") and can stand alone as a complete sentence.

7. Mitchell John Bugge:
- This is not a clause because it lacks a predicate. It is simply a noun phrase.

8. Black Swag!:
- This is not a clause because it lacks a subject and predicate. It is an exclamation or a phrase.

9. Solve each item #:
- For each item, determine if it is an independent clause, a subordinate clause, or neither.

---

Solution Explanation:

1. Define what:
- An independent clause is a group of words that contains a subject and a predicate and can stand alone as a complete sentence. Examples include "She ran," "He sleeps," etc.

2. Identify this:
- To identify an independent clause, check if the phrase has a subject and a predicate and can make sense on its own.

3. Because I love her:
- This is a subordinate clause because it starts with the subordinating conjunction "because" and cannot stand alone as a complete sentence. It depends on another clause for context.

4. (Complete):
- Combine the independent clause with the subordinate clause to form a complete sentence. For example:
- Independent clause: "I am happy."
- Subordinate clause: "Because I love her."
- Complete sentence: "I am happy because I love her."

5. I am the game:
- This is an independent clause because it has a subject ("I") and a predicate ("am the game") and can stand alone as a complete sentence.

6. Lucy bell-dent:
- This is an independent clause because it has a subject ("Lucy") and a predicate ("bell-dent") and can stand alone as a complete sentence.

7. Mitchell John Bugge:
- This is not a clause because it lacks a predicate. It is simply a noun phrase and cannot stand alone as a complete sentence.

8. Black Swag!:
- This is not a clause because it lacks a subject and predicate. It is an exclamation or a phrase and cannot stand alone as a complete sentence.

9. Solve each item #:
- For each item, determine if it is an independent clause, a subordinate clause, or neither. Use the criteria mentioned above to classify each phrase.

---

Final Answer:

1. Definition: An independent clause is a group of words that contains a subject and a predicate and can stand alone as a complete sentence.
2. Identification: Look for a phrase that has both a subject and a predicate and can make sense on its own.
3. Because I love her: Subordinate clause.
4. Complete: Combine the independent clause with the subordinate clause to form a complete sentence.
5. I am the game: Independent clause.
6. Lucy bell-dent: Independent clause.
7. Mitchell John Bugge: Not a clause.
8. Black Swag!: Not a clause.
9. Solve each item #: Classify each phrase based on the criteria provided.

---

If you have any further questions or need additional clarification, feel free to ask! 😊

Final Answer Box:
$$
\boxed{
\text{See explanations above.}
}
$$