1.
Answer: d. A ratio measure
Reason:
Ratio scales are the ultimate nirvana when it comes to data measurement scales because they tell us about the order, they tell us the exact value between units. Also, they have an absolute zero-which allows for a wide range of both descriptive and inferential statistics to be applied
2.
Answer:
Ordinal Scales
With ordinal scales, the order of the values is what's important and significant, but the differences between each one is not really known.
Example: How is the performance of students in Statistics Course?
= "Excellent"
Ratio Scales
Ratio Scales are the ultimate nirvana when it comes to data measurement scales because they tell us about the order , they tell us the exact value between units, AND they also have an absolute zero-which allows for a wide range of both descriptive and inferential statistics to be applied.
Example: What is the highest mark obtained in Statistics ?
= 92
3.
Answer: a. The measurement is ratio
Reason:
Ratio Scales are the ultimate nirvana when it comes to data measurement scales because they tell us about the order , they tell us the exact value between units, AND they also have an absolute zero-which allows for a wide range of both descriptive and inferential statistics to be applied.
4.
Answer:
a. False
Reason:
Charts and graphs are a way of organizing data so it can be read and interpreted more easily. In order to choose which type of chart or graph to use you must first decide the level of measurement, i.e. whether the variable is nominal/ordinal or interval/ratio scale.
For nominal/ordinal variables, using pie charts and bar charts
For interval/ratio variables, using histograms
b. True
Reason:
Ratio Scales are the ultimate nirvana when it comes to data measurement scales because they tell us about the order , they tell us the exact value between units, AND they also have an absolute zero-which allows for a wide range of both descriptive and inferential statistics to be applied.
Therefore, everything about interval data applies to ratio scales, plus ratio scales have a clear definition of zero.
c. False
Reason:
All the interval scale is ratio scale but all ratio scale is not interval scale.
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