Thank you Ram and Mayur.
I had misunderstood that doing a subtraction operation would "convert" the temperature to a ratio scale.
Thank you very much for explaining it. However I have the following doubt.
Consider the following example (spread sheet below) which is a dataset of today's temperature in 13 Indian cities.

- Column 1 and 2 is the original dataset.
- Column 3 compares the difference between the temperatures of 2 alphabetically-adjacent cities (sorted in alphabetical order)
- Column 4 compares the difference between the temperature of each city and the mean temperature of the 13 cities.
- Column 5 converts the temperature of the city to Kelvin unit of measurement
- Column 6 converts the temperature of the city to Fahrenheit unit of measurement.
Now, if we consider the values in column 3 and 4, the computed value no longer represents the temperature of a city. The new variable represents something totally different. Therefore it would be incorrect to call it a "conversion."
Question 6 in Practice Assignment 1 : "Variables with an interval scale of measurement may be converted into a ratio scale of measurement by performing?"
The above question implies that it is the same variable. ie: In the example above, temperature of a city (variable) in °C can be converted to °K by performing an addition operation. The variable storing the temperature in °C and the variable storing the temperature in °K still represent the temperature in a given city. You can generate a new variable (representing difference/comparison) by a subtraction operation.
I appreciate the hard work you are doing to try and clarify the questions of ~30,000 registered participants.
Thank you.