SOLUTION: Find the remainder modulo 36 of (44427^3456789 + 15555858^5555)*403^6666666==((44427^3456789 mod 36) + (15555858^5555 mod 36)) * (403^66666666 mod 36)

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Question 1183358: Find the remainder modulo 36 of (44427^3456789 + 15555858^5555)*403^6666666==((44427^3456789 mod 36) + (15555858^5555 mod 36)) * (403^66666666 mod 36)
Answer by ikleyn(52781) About Me  (Show Source):
You can put this solution on YOUR website!
.

Hello,  I just explained the technique and the major ideas in my post

https://www.algebra.com/algebra/homework/Finance/Finance.faq.question.1183356.html

https://www.algebra.com/algebra/homework/Finance/Finance.faq.question.1183356.html



Now it is   YOUR  TURN   to apply this knowledge and solve the given problem on your own.


You  EITHER  are able to do it  (if you are smart enough)   - - -   OR not.


Now it is  YOUR  JOB  and  YOUR  TURN   - - -   not my.


-------------

Hey,  these problems are of a  Math circle level.

This level is above the average school  Math,  and it is assumed that the person/(the student),  who comes
with such problem   (a)  has an adequate level;   (b)  loves  Math,  and   (c)  loves solving tricky  Math problems on his/(her) own.

Now,  it is a common practice of Math circle education:  if after mentor's explanation the student
can not solve same type of problem,  he or she is considered as incapable and his or her level is considered as inadequate.

So,  if after my explanations you can not solve same type of problems,  then search/look/seek for another class
or another occupation/entertainment.


And one mare addition.

You posted me this next assignment one hour after getting my response on the first problem.

It tells me that you even do not try to solve the problem on your own.

It tells me,  also,  that you consider me as a source of chargeless solutions for you.

On it,  I only can ask you :     is everything  OK  with your mind  ?