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The above
table show how is 11 related to Pascal's Triangle.
If a row
is made into a single number by using each element as a digit if the number,
the number is equal to 11 to n-th power
or 11n when n is the number of the row the multi-digit number was taken
from. That means , for example, when you take
row
6 , you take the actual row 1 6 15 20 15 6 1 , you ignore the first and
the last three digits and adding the 2nd digit + 3rd
digit ( 6 + 1 ), 4th + 5th ( 5 + 2 ), 6th + 7th ( 0 + 1 ) and so on, and
finally , you will get 1771561 , it is just equal to 11 to the power 6
.