The year is interval scale (no natural zero); your age is ratio.
Employee age is a ratio level of measurement. Requirements of ratio level of measurement are: A) has a natural zero (in case of age is birth) and B) differences and ratio's are meaningful (for age 4 is twice as old as 2).
Age is none of the items listed. Age is ratio data.
Examples of ratio level of measurement are age, weight, and amount of money.
ordinal
The year is interval scale (no natural zero); your age is ratio.
Year of birth is interval level of measurement; age is ratio.
Ratio is the highest level of measurement in that the data can be ordered, the distance between the values are meaningful, and there is a natural zero. Examples of Ratio measurement would be weight, height, money, age, and distance. From the related link "The ratio scale of measurement is the most informative scale. It is an interval scale with the additional property that its zero position indicates the absence of the quantity being measured. You can think of a ratio scale as the three earlier scales rolled up in one. Like a nominal scale, it provides a name or category for each object (the numbers serve as labels). Like an ordinal scale, the objects are ordered (in terms of the ordering of the numbers). Like an interval scale, the same difference at two places on the scale has the same meaning. And in addition, the same ratio at two places on the scale also carries the same meaning."
Ordinal. Though more likely interval or even ratio scale.
Employee age is a ratio level of measurement. Requirements of ratio level of measurement are: A) has a natural zero (in case of age is birth) and B) differences and ratio's are meaningful (for age 4 is twice as old as 2).
Age is none of the items listed. Age is ratio data.
Examples of ratio level of measurement are age, weight, and amount of money.
It's Ratio.
A person's age is a ratio scale because we can say person A's age is twice older than person B's. Equal difference ages on a ratio scale all have exactly the same size. Moreover in age, 0 (zero) exists, which is feature of a ratio scale.
ordinal
Neither, age is at a ratio level of measurement.
No It's continuous variable a that also falls under the category of 'ratio level of measurement'