Question #56159

Let X1,X2,…Xn be a random sample from the density f(x;(θ), where θ may be vector. If the conditional distribution of X1,X2,…Xn given S=s does not depend on θ for any value of s of S, then statistic is called?

Options:

A) Minimal sufficient statistic

B) Sufficient statistic

C) Efficient

D) Minimax statistics

Answer: Let X1,X2,…Xn be a random sample from the density f(x;(θ), where θ may be vector. If the conditional distribution of X1,X2,…Xn given S=s does not depend on θ for any value of s of S, then statistic is called Minimal sufficient statistic.

Previous Next

Statistics Related Questions

Q1.

If two events can both occur at the same time then they are referred as:__________________?
Q2.

Statistics are ___________ expressed?
Q3.

The word statistics is defined as_____________?
Q4.

Statistics is the backbone of_____________?
Q5.

Use of Statistics in planning is ____________?
Q6.

Statistics tests the law of ____________?
Q7.

In natural Sciences, statistics____________.
Q8.

In statistics, a sample means__________?
Q9.

A numerical value calculated from sample is called____________?
Q10.

Census reports used as a source of data is____________?

Test Your Knowledge

Want to practice more questions like this? Take a quiz in this category!

Take a Quiz

Question #56159

Let X1,X2,…Xn be a random sample from the density f(x;(θ), where θ may be vector. If the conditional distribution of X1,X2,…Xn given S=s does not depend on θ for any value of s of S, then statistic is called?

Options:

Statistics Related Questions

Category

Test Your Knowledge

Share This Question

AdBlock Detected

How to disable your ad blocker:

Popular Categories

More Categories

Explore More

Question #56159

Let X1,X2,…Xn be a random sample from the density f(x;(θ), where θ may be vector. If the conditional distribution of X1,X2,…Xn given S=s does not depend on θ for any value of s of S, then statistic is called?

Options:

Statistics Related Questions

Category

Test Your Knowledge

Share This Question

AdBlock Detected

How to disable your ad blocker: