Directions: Identify the compared quantities. Find the ratio. Identify whether the ratio is part-to-part or part-to-whole. 5. Compare the number of bananas to the total number of fruits in the group. Identify the three ways to write the ratio: Is the ratio part-to-part or part-to-whole?

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To solve the problem, let's break it down step by step.

1. **Identify the compared quantities:**
   - The number of bananas (let's denote this as $$ b $$).
   - The total number of fruits in the group (let's denote this as $$ t $$).

2. **Find the ratio:**
   The ratio of the number of bananas to the total number of fruits can be expressed as:
   $$
   \text{Ratio} = \frac{b}{t}
   $$

3. **Identify the three ways to write the ratio:**
   The ratio can be expressed in three different forms:
   - As a fraction: $$ \frac{b}{t} $$
   - Using a colon: $$ b:t $$
   - In words: "the number of bananas to the total number of fruits"

4. **Identify whether the ratio is part-to-part or part-to-whole:**
   - This ratio is a **part-to-whole** ratio because it compares a part of the total (the number of bananas) to the whole (the total number of fruits).

In summary:
- Compared quantities: Number of bananas ($$ b $$) and total number of fruits ($$ t $$).
- Ratio: $$ \frac{b}{t} $$, $$ b:t $$, "the number of bananas to the total number of fruits".
- Type of ratio: Part-to-whole.
The ratio of bananas to the total number of fruits is $$ \frac{b}{t} $$ or $$ b:t $$ or "the number of bananas to the total number of fruits." This is a part-to-whole ratio.

Directions: Identify the compared quantities. Find the ratio. Identify whether the ratio is part-to-part or part-to-whole. 5. Compare the number of bananas to the total number of fruits in the group. Identify the three ways to write the ratio: Is the ratio part-to-part or part-to-whole?

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