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Sir,
As per your explanation, I have to classify the scale for interpretation as
0-1 mean score indicates the respondents strong disagreement
1-2 Respondent disagreement
2-3 neither agree nor disagree
3-4 Agree
4-5 strongly agree
But my doubt is the mean values of the 5 responses starts from minimum value of 1. It is not below the 1. Then
If I start interpreting 1-2 as respondents strong disagreement,
2-3 as Respondent disagreement
3-4 as neither agree nor disagree
4-5 are Agree
In this case I am missing the mean for the interpretation of Strongly Agree.
In another case as I found in thesis,
If the mean is below 2 as Low
Between 2-3 as moderate
Above 3 is high,
In this case the interpretation for the neutral or undecided is missing,
as per the Scott (1999),
Mean up to 2.8 = Disagree
2.8 to 3.2 = Neutral or Neither Disagree nor agree
Above 3.2 = Agree ,,, I may get some valid interpretation
Now, my doubt is as per the 0-1 mean score is as strongly disagree, practically there are no values in between 0-1 but only mean value 1 is possible.
Shall I consider the 0-1 as strongly disagree whit out obtaining any practical mean values in between 0-1?
Or
Can I fallow up to 2 is low, 2-3 is moderate and 3 and above as high?
O r
Can I fallow up to 2.8 is disagree 2.8-3.2 as neutral and above 3.2 as agree?
Or can I fallow my own interpretation as up to 3 is disagree
, 3-3.5 is neural or neither agree nor disagree
and above 3.5 as the agree
I am very much worried about this, what is the standard interpretation? If we consider the 0 -1 half of the problem is solved but the problem is that there are no practical values in between them .
If We start from 1-2 as strongly disagree, we are unable to interpret the one response it may either neutral / neither agree nor disagree response or strongly agree response.
What to do sir. What should I fallow?
1. Subtract the benchmark from the mean: 4.167-4 = .167
2. Divide the difference by the standard deviation: .167/1.21 = .1388. This is called a z-score (or normal score) and tells us how many standard deviations a score of 4.167 falls above or below the benchmark.
3. Convert the Z-score to a percentile rank: Using the properties of the normal curve we find out what percent of area falls below the .1388 standard deviations above the mean using a calculator or lookup table, we get .556 or 56%.
so can we say that (1) we are 95% confident that 56 % people agree to the construct.
(2) in case of factor analysis, if we get z scores for the factors and then we take mean of these z scores, then can we straight away interpret this mean as area under the curve.