An$F-$curve has $\mathrm{df}=(8,19)$. What is the number of degrees of freedom for the

a. denominator?

b. numerator?

Given in the question that, We need to find the number of degrees of freedom for the numerator if an -curve has $\mathrm{df}=(8,19)$.

Given: $df=(8,19)$on a $F$-curve.

Instead of having one degree of freedom, an F-curve has two.

Degrees of freedom for the numerator are the first number of degrees of freedom for an F-curve, while degrees of freedom for the denominator are the second.

Given the fact that$df=(8,19)$

Because the second number in the supplied df is $19$, the denominator's number of degrees of freedom is $19$.

Given in the question that, Given in the question that, We need to flnd the number of degrees of freedom for the denominator if an $F$-curve has $\mathrm{df}=(8,19)$.

Given: $\mathrm{df}=(8,19)$is an F-curve.

Instead of having one degree of freedom, an F-curve has two.

Degrees of freedom for the numerator are the first number of degrees of freedom for an F-curve, while degrees of freedom for the denominator are the second.

Given the fact that$df=(8,19)$

Because the first integer in the provided df is $8$, the numerator's number of degrees of freedom is also $8$.