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)
Right now I have a set of data in PowerBI as shown in the screenshot above. I have a Measure to calculate the % of OK:
total_student = COUNT(StudentAns[Name])
ok_% =
VAR OK_COUNT = COUNTROWS(
FILTER(
StudentAns,
StudentAns[Answer] = "OK"
)
)
RETURN (OK_COUNT/StudentAns[total_student])
I created a Matrix to show the % of OK for each month as shown in the screenshot below:
![](denied:data:image/png;base64,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)
The average percentage for all of the months is what I'm looking for. As a result, the final output response should be 89.05 percent, which is calculated as the average of 85.95 percent, 91.4 percent, 89.27 percent, and 89.58 percent.
Because I want to use the result as a Target Goals for KPI visualisation, I want to get the average % of OK throughout all of the months.