Difference between revisions of "Manuals/calci/CHIINV"

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*The <math>\chi^2</math> static used to compare the observed value in each table to the value which would be the expected  under the assumption.
 
*The <math>\chi^2</math> static used to compare the observed value in each table to the value which would be the expected  under the assumption.
 
*If X has the chi-squared distribution with \nu degrees of freedom, then according to the first definition, 1/X has the Inverse-chi-squared distribution with \nu degrees of freedom;
 
*If X has the chi-squared distribution with \nu degrees of freedom, then according to the first definition, 1/X has the Inverse-chi-squared distribution with \nu degrees of freedom;
*If CHIDIST(x,df)=prob, then CHIINV(prob,df)= x.  
+
*If <math>CHIDIST(x,df)=prob</math>, then <math>CHIINV(prob,df)= x</math>.  
*CHIINV use the iterating method to find the value of x.suppose the iteration has not converged after 100 searches, then the function gives the error result.  
+
*CHIINV use the iterating method to find the value of <math>x</math>.suppose the iteration has not converged after 100 searches, then the function gives the error result.  
 
*This function will give the error result when   
 
*This function will give the error result when   
  Any one of the arguments are non-numeric
+
  1.Any one of the arguments are non-numeric
  df value is not an integer
+
  2.<math> df</math> value is not an integer
  The df <1or df>10^10
+
  3.<math> df < 1 </math>or <math>df>10^10</math>
  Also prob<0 or prob>1.
+
  Also <math> prob < 0 </math> or <math>prob>1</math>.
  
 
==Examples==
 
==Examples==

Revision as of 05:48, 3 December 2013

CHIINV(prob,df)


  • Where is the probability value associated with the Chi-squared Distribution
  • is the number of Degrees of Freedom

Description

  • This function gives the inverse value of One_tailed probability of the Chi-squared Distribution.
  • It is called Inverted-Chi-square Distribution and it is a Continuous Probability Distribution of a positive-valued random variable.
  • Degrees of freedom =.
  • The static used to compare the observed value in each table to the value which would be the expected under the assumption.
  • If X has the chi-squared distribution with \nu degrees of freedom, then according to the first definition, 1/X has the Inverse-chi-squared distribution with \nu degrees of freedom;
  • If , then .
  • CHIINV use the iterating method to find the value of .suppose the iteration has not converged after 100 searches, then the function gives the error result.
  • This function will give the error result when
1.Any one of the arguments are non-numeric
2. value is not an integer
3.or 
Also  or .

Examples

  1. CHIINV(0.0001234098,2)=18
  2. CHIINV(0.2547876,5)=6.56699
  3. CHIINV(0.157299207050,1)=2
  4. CHIINV(0.6785412,-1)=NAN

See Also

References

Bessel Function