a4 + b4 + c4 + d4 = (a + b + c + d)4 where variables a, b, c and d can be any positive integer, negative integer or zero.
This is one of the hardest math questions ever worth 100 points and brainliest!!!

There are infinitely many solutions if [tex]a,b,c,d[/tex] can be any integers.

You can set [tex]b=c=d=0[/tex] and you're left with [tex]a^4=a^4[/tex], true for all values of [tex]a\in\mathbb Z[/tex].

Unless you have some other restrictions or conditions to satisfy, this is all you can say about the solution set...

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ASIAX ASIAX · Answer 2 · 2018-07-16T18:07:33+02:00

ASIAX ASIAX

16-07-2018

Hi there!

This set you have given is not a definitive set, therefore there is not definitive answer that can be given. It is a indefinite set, which means that any set of integers can be put in as a solution to this set. Unless there are defining quantifiers then the set and solution are both infinite.

Your friend, ASIAX

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a4 + b4 + c4 + d4 = (a + b + c + d)4 where variables a, b, c and d can be any positive integer, negative integer or zero. This is one of the hardest math questions ever worth 100 points and brainliest!!!

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a4 + b4 + c4 + d4 = (a + b + c + d)4 where variables a, b, c and d can be any positive integer, negative integer or zero.
This is one of the hardest math questions ever worth 100 points and brainliest!!!