How to find the chi-square distribution - AP Statistics
Card 0 of 4
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If 
, what is 
?
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If , what is 
?
Use the fact that the sum of 
 squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Use the fact that the sum of  squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Compare your answer with the correct one above
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If 
, what is 
?
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If , what is 
?
Use the fact that the sum of 
 squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Use the fact that the sum of  squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Compare your answer with the correct one above
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If 
, what is 
?
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If , what is 
?
Use the fact that the sum of 
 squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Use the fact that the sum of  squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Compare your answer with the correct one above
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If 
, what is 
?
 follows a chi-squared distribution with 
 degrees of freedom and 
 through 
 are independent standard normal variables.
If , what is 
?
Use the fact that the sum of 
 squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Use the fact that the sum of  squared standard and independent normal variables follows a chi-squared distribution with 
 degrees of freedom.
Compare your answer with the correct one above