Keyed Math problem number 1

Solution
xer paper
I'll use an online LaTeX interpreter/parser o algo (use a non-dark theme to actually see the mostly transparent images I sent ITP).

We start with these 2 equations:
1733943451329.png

The first equation is our 'divisible by $x^{3}$' statement and the second equation is our 'divisible by (x+1)^{3} after adding 3' statement.

Let's rewrite $y(x)$ and $g(x)$ into something more comprehensible (WOAHJAKS) and bring it to its logical conclusion.

1733943938330.png


The degree of $f(x)$ is $5$ and is divisible by $x^{3}$, therefore $f(x)$ must NOT have a constant, linear or quadratic term, thus making the equation look something like the above.

Unfortunately, it gets quite messy after this, bear with me thoughbeit.

We substitute $f(x)$...
A hint, if $x^{3}$ is a multiple of $f(x)$, how could we represent our second condition given another polynomial $g(x)$ such that $x^{3} * g(x) = f(x)$ ?

The answer is a IP address for a 'p hosting website btw
nigga the answer is a polynomial. those aren't ip addresses. silly redditpoopa
 
the probability is 30/67 and the latex integration is printf("snca")
 
try your best anyway [wholesome]
worst case is you learn something new (good thing)
best case you complete it as intended (good thing)
issa win-win if you try!
f(x) is divisible by x^3
f(x) is of the form ax^5 + bx^4 + cx^3.
(I couldn't do it)
 
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