The number of degrees of freedom in a 3x3 contingency table is:
a) 8
b) 4
c) 3
d) 9
Answers
Answered by
3
Answer:
8×3=24
4×3=12
3×3=9
9×3=27
Answered by
4
Given:
A 3×3 contingency table.
To find:
The number of degrees of freedom in a 3x3 contingency table.
Solution:
We know that the number of degrees of freedom in a m×n contingency table is (m-1)×(n-1).
Thus, for the given 3×3 table, its number of degrees of freedom will be:
= (3-1)×(3-1)
= 2×2
= 4
Thus option B is the correct option.
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