ask me any math question and I'll try answering them

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Took inspiration from some questions on EMC's AMA, so since I am very bored I thought this could be fun. give it all you got, break my brain :3
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Can all even numbers greater than two be expressed as the sum of two prime numbers? Give me the proof in DM’s.

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#1 aww thanks for giving me credit

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AG, not the goldbach thing T^T there is no proof for that

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#2 that’s goldbach’s congecture
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e-mc-square ha scritto:

#1 aww thanks for giving me credit

Yw

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#2 woke up this morning and said how could I make someone’s life painful?
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If we’re talking about math proofs, then I’ll mention the one that always gets mentioned. Prove there are infinitely many prime numbers.
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Pasta_AlPesto wrote:

AG, not the goldbach thing T^T there is no proof for that

Alright. Here’s a better one:

ax^5 + bx^4 + cx^3 + dx^2 + ex + f = 0. Find x.

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Stormon-C wrote:
#2 woke up this morning and said how could I make someone’s life painful?

If he did it, I would’ve given him the million dollars as long as I got the credit.

Also, Euclid did that one you mentioned.

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I know, but if you don’t know, The Proof, it’s pretty fun to think about
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And for some reason on chess.com, whenever someone mentions proofs Euclids proof of infinitely many prime numbers always gets mentioned
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AG120502 ha scritto:
Pasta_AlPesto wrote:

AG, not the goldbach thing T^T there is no proof for that

Alright. Here’s a better one:

ax^5 + bx^4 + cx^3 + dx^2 + ex + f = 0. Find x.

UGH. FINE. GIVE ME SOME TIME

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(8ab^x )+ 4(b^x)a+(-6ab^x)

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what's 9 plus 10
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AG120502 ha scritto:
Pasta_AlPesto wrote:

AG, not the goldbach thing T^T there is no proof for that

Alright. Here’s a better one:

ax^5 + bx^4 + cx^3 + dx^2 + ex + f = 0. Find x.

X equals to 0. The other letters don't matter, no?

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e-mc-square ha scritto:

(8ab^x )+ 4(b^x)a+(-6ab^x)

8ab^x + 4ab^x - 6ab^x

8+4-6=6

So the answer is 6ab^x

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Solve #14

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#17 correct

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MasonEx ha scritto:
what's 9 plus 10

19