as the word relates to Limits (the first thing you learn in a Calculus class...)
Imagine this Function: f(x)= 1/x (one divided by X)
now, start replacing x with larger and LARGER INTEGERS, starting with 1..
x=1, then 1/1 = 1
x=2, then 1/2 = (one half)
x=3, then 1/3 = (one third)
x=2759, then 1/2759 (a small number!)
x= 1398762358013761, then 1/13987623... (AN EVEN SMALLER NUMBER)
the bigger you make X, the smaller the value 1/x is...
so, one says the Limit of 1/x , as x TENDS to infinity (gets bigger bigger bigger) is 0.
1/x never equals 0 it just keeps getting smaller and smaller as x gets bigger and bigger ( tends to infinity)
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The mode is the observation that features most often.
If you're talking about measures of central tendency, if you have two modes put both of them down as the answer.
There are more than three measures. Some are better than others in some situations but not as good in other situations.
Mathematical term for average is usually arithmetic MEAN. Actually any measure of central tendency like mean , median and mode could be used in common language as the average.
It is called central tendency because it represents the averages. Central tendency has three measurements: # Mean # Mode # Median