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By using the definition of conditional probability, show that the conditional distribution can be written as a normal distribution of the form where and .
Sepal Length |
Sepal Width |
Petal Length |
Petal Width |
Class of Flower |
---|---|---|---|---|
5.1 |
3.5 |
1.4 |
0.2 |
Iris-setosa |
4.9 |
3 |
1.4 |
0.2 |
Iris-setosa |
4.7 |
3.2 |
1.3 |
0.2 |
Iris-setosa |
4.6 |
3.1 |
1.5 |
0.2 |
Iris-setosa |
5 |
3.6 |
1.4 |
0.2 |
Iris-setosa |
7 |
3.2 |
4.7 |
1.4 |
Iris-versicolor |
6.4 |
3.2 |
4.5 |
1.5 |
Iris-versicolor |
6.9 |
3.1 |
4.9 |
1.5 |
Iris-versicolor |
5.5 |
2.3 |
4 |
1.3 |
Iris-versicolor |
6.5 |
2.8 |
4.6 |
1.5 |
Iris-versicolor |
6.3 |
3.3 |
6 |
2.5 |
Iris-virginica |
5.8 |
2.7 |
5.1 |
1.9 |
Iris-virginica |
7.1 |
3 |
5.9 |
2.1 |
Iris-virginica |
6.3 |
2.9 |
5.6 |
1.8 |
Iris-virginica |
6.5 |
3 |
5.8 |
2.2 |
Iris-virginica |
Answer the following questions: