Diagram illustrating the phenotypic ratios of flower position and petal color in pea plants, with expected ratios for dominant and recessive traits.

It seems that the task involves filling out a table related to plant genetics, specifically focusing on traits and their inheritance patterns. Since you mentioned an image with a task but did not provide the image itself, I will infer the structure of the problem based on typical genetics questions and explain how to solve it step by step.

Problem Breakdown:

The task likely involves:
1. Identifying phenotypes (observable traits) and genotypes (genetic makeup) for different scenarios.
2. Determining the expected phenotypic and genotypic ratios resulting from specific crosses.
3. Understanding the inheritance patterns (e.g., dominant/recessive, homozygous/heterozygous).

General Approach:

To solve such problems, we need to:
- Identify the alleles involved (e.g., dominant \( A \) vs. recessive \( a \)).
- Determine the genotypes of the parents.
- Use Punnett squares or probability rules to predict the offspring's phenotypes and genotypes.
- Apply Mendelian genetics principles (dominance, segregation, etc.).

Example Solution:

Let’s assume the task involves the following scenario (since the image is not provided):

#### Scenario:
- A plant species has two alleles for flower color: \( R \) (red, dominant) and \( r \) (white, recessive).
- You are asked to determine the expected phenotypic and genotypic ratios for the following crosses:
1. \( RR \times rr \)
2. \( Rr \times Rr \)
3. \( RR \times RR \)

#### Step-by-Step Solution:

---

1. Cross: \( RR \times rr \)

- Parent 1: \( RR \) (homozygous dominant, red flowers)
- Parent 2: \( rr \) (homozygous recessive, white flowers)

#### Phenotypes:
- Parent 1: Red flowers
- Parent 2: White flowers

#### Genotypes:
- Parent 1: \( RR \)
- Parent 2: \( rr \)

#### Expected Offspring:
Using a Punnett square:
```
R r
R RR Rr
R RR Rr
```
- All offspring will have the genotype \( Rr \).

#### Phenotypic Ratio:
- All offspring will be red (since \( R \) is dominant).

#### Genotypic Ratio:
- All offspring will be \( Rr \).

Summary:
- Phenotypes: Red
- Genotypes: \( Rr \)
- Expected Phenotypic Ratio: 100% Red
- Expected Genotypic Ratio: 100% \( Rr \)

---

2. Cross: \( Rr \times Rr \)

- Parent 1: \( Rr \) (heterozygous, red flowers)
- Parent 2: \( Rr \) (heterozygous, red flowers)

#### Phenotypes:
- Both parents: Red flowers

#### Genotypes:
- Parent 1: \( Rr \)
- Parent 2: \( Rr \)

#### Expected Offspring:
Using a Punnett square:
```
R r
R RR Rr
r Rr rr
```
- Possible genotypes: \( RR, Rr, Rr, rr \)
- Simplified ratio: \( 1RR : 2Rr : 1rr \)

#### Phenotypic Ratio:
- \( RR \) and \( Rr \) both result in red flowers (dominant phenotype).
- \( rr \) results in white flowers (recessive phenotype).
- Ratio: \( 3 \) Red : \( 1 \) White

#### Genotypic Ratio:
- \( 1RR : 2Rr : 1rr \)

Summary:
- Phenotypes: Red, White
- Genotypes: \( RR, Rr, rr \)
- Expected Phenotypic Ratio: 3 Red : 1 White
- Expected Genotypic Ratio: 1 \( RR \) : 2 \( Rr \) : 1 \( rr \)

---

3. Cross: \( RR \times RR \)

- Parent 1: \( RR \) (homozygous dominant, red flowers)
- Parent 2: \( RR \) (homozygous dominant, red flowers)

#### Phenotypes:
- Both parents: Red flowers

#### Genotypes:
- Parent 1: \( RR \)
- Parent 2: \( RR \)

#### Expected Offspring:
Using a Punnett square:
```
R R
R RR RR
R RR RR
```
- All offspring will have the genotype \( RR \).

#### Phenotypic Ratio:
- All offspring will be red (since \( R \) is dominant).

#### Genotypic Ratio:
- All offspring will be \( RR \).

Summary:
- Phenotypes: Red
- Genotypes: \( RR \)
- Expected Phenotypic Ratio: 100% Red
- Expected Genotypic Ratio: 100% \( RR \)

---

Final Answer:

Based on the inferred scenario, the solutions for the three crosses are:

1. Cross: \( RR \times rr \)
- Phenotypes: Red
- Genotypes: \( Rr \)
- Expected Phenotypic Ratio: 100% Red
- Expected Genotypic Ratio: 100% \( Rr \)

2. Cross: \( Rr \times Rr \)
- Phenotypes: Red, White
- Genotypes: \( RR, Rr, rr \)
- Expected Phenotypic Ratio: 3 Red : 1 White
- Expected Genotypic Ratio: 1 \( RR \) : 2 \( Rr \) : 1 \( rr \)

3. Cross: \( RR \times RR \)
- Phenotypes: Red
- Genotypes: \( RR \)
- Expected Phenotypic Ratio: 100% Red
- Expected Genotypic Ratio: 100% \( RR \)

\[
\boxed{
\begin{array}{|c|c|c|}
\hline
\text{Cross} & \text{Phenotypes} & \text{Genotypes} \\
\hline
RR \times rr & \text{Red} & Rr \\
& & \\
\hline
Rr \times Rr & \text{Red, White} & RR, Rr, rr \\
& & \\
\hline
RR \times RR & \text{Red} & RR \\
& & \\
\hline
\end{array}
}
\]