To determine the probability of each combination of fur and eye color, let's analyze the given results.
Given:
- Black Fur and Black Eyes: Predicted fraction is [tex]\( \frac{1}{16} \)[/tex].
- Black Fur and Red Eyes: Predicted fraction is [tex]\( \frac{0}{16} \)[/tex].
- White Fur and Black Eyes: Predicted fraction is [tex]\( \frac{0}{16} \)[/tex].
- White Fur and Red Eyes: Predicted fraction is [tex]\( \frac{0}{16} \)[/tex].
### Step-by-Step Calculation:
1. Black Fur and Black Eyes:
- The fraction is [tex]\( \frac{1}{16} \)[/tex].
- In decimal form, this is [tex]\( \frac{1}{16} = 0.0625 \)[/tex].
2. Black Fur and Red Eyes:
- The fraction is [tex]\( \frac{0}{16} \)[/tex].
- In decimal form, this is [tex]\( \frac{0}{16} = 0.0 \)[/tex].
3. White Fur and Black Eyes:
- The fraction is [tex]\( \frac{0}{16} \)[/tex].
- In decimal form, this is [tex]\( \frac{0}{16} = 0.0 \)[/tex].
4. White Fur and Red Eyes:
- The fraction is [tex]\( \frac{0}{16} \)[/tex].
- In decimal form, this is [tex]\( \frac{0}{16} = 0.0 \)[/tex].
Thus, in an easy-to-read format:
- Probability of Black Fur and Black Eyes: 0.0625
- Probability of Black Fur and Red Eyes: 0.0
- Probability of White Fur and Black Eyes: 0.0
- Probability of White Fur and Red Eyes: 0.0
These fractions correspond to the given predicted fractions in the question.
