The number formed from the last two digits of expression 2^12n-6^4n, where n is positive integer is?

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The number formed from the last two digits (ones and tens) of the expression `2^(12 n)-6^(4n),` ...The number formed from the last two digits (ones and tens) of the expression `2^(12 n)-6^(4n),` ...
?? ????? ?? ?? ??? ?? ?????? ?? ?? ?????? `2^(12n)-6^(4n)` ?? ???? ??? ???? ??? ?? ??? ?? ???? `...?? ????? ?? ?? ??? ?? ?????? ?? ?? ?????? `2^(12n)-6^(4n)` ?? ???? ??? ???? ??? ?? ??? ?? ???? `...
What can be said about the expansion of 2^(12n) - 6^(n) where n is a positive integer ? | CLASS ...What can be said about the expansion of 2^(12n) - 6^(n) where n is a positive integer ? | CLASS ...
"The number formed from the last two digits (ones and tens) of the"The number formed from the last two digits (ones and tens) of the
What will be the number of two digits made from the units and tensdigits of the expression𝟐^πŸπŸπ’βˆ’πŸ”^πŸ’π’What will be the number of two digits made from the units and tensdigits of the expression𝟐^πŸπŸπ’βˆ’πŸ”^πŸ’π’
If x is an even number, then x^4n, where n is a positive integer will always haveIf x is an even number, then x^4n, where n is a positive integer will always have
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