Capability Analysis (Binomial)

 

Overview  |  How to  |  Data  |  Example

 

 

 

Overview

 

The Capability Analysis (Binomial) generates a process capability report containing various capability indices.  It is used when the data is from a binomial distribution. 

 

 

 

 

 

How to

 

1.       Choose ProcessMA > Quality Tools > Capability Analysis > Capability Analysis (Binomial).

 

2.       In Defectives, select the column containing the data.

 

·         For constant sample size:

 

-         Check Constant size.

 

-         In Sample size(s), enter the sample size.

 

·         For non-constant sample size:

 

-         Uncheck Constant size.

 

-         In Sample size(s), select the column containing the sample sizes.

 

 

Optional

 

3.       In Historical p, enter the historical proportion of defectives.

 

4.       In Target % defective, enter the percent defective target.

 

 

Note       To select a column of data into a textbox, double-click on any of the column names shown in the list on the left of the dialog box while in the textbox.

 

 

 

 

 

Data

 

Defectives: Integer.

 

Sample size(s): Integer.

 

Historical p: Numeric; Between 0 and 1.

 

Target % defective: Numeric; between 0 and 100.

 

 

 

 

 

Example

 

You are working in a software company and you want to assess the responsiveness of the customer support service.  You recorded the number of enquiries received and the number of enquiries unresolved after 2 days, for the last 30 days.

 

1.       Open worksheet ProcessMA > Tools > Data Files > Control.xls.

 

2.       Choose ProcessMA > Quality Tools > Capability Analysis > Capability Analysis (Binomial).

 

3.       In Defectives, select N – Unresolved.

 

4.       In Sample size(s), select O – Enquiries.

 

5.       Click OK.

 

 

 

 

Interpretation

 

The P Chart shows that the process is in control.  The Cumulative % Defective shows the overall defectives settles at 12.4%.  The rate of defectives seems to increase with sample size.  The process Z is only 1.15, which means that the process needs much improvement.