Keyed Math problem number 1

[ZOGs #1 Supporter]

Find a polynomial $f(x)$ of degree $5$ such that both the properties hold:
- $f(x)$ is divisible by $x^{3}$.
- $f(x)+3$ is divisible by $(x+1)^{3}$.

Write your answer in expanded form.

 

[Itransheartblox]

f(x) = 18x^5 + (3 \cdot -9 + 3 \cdot 18)x^4 = \]Final

smells like chatGPT

 

[Itransheartblox]

f(x) = 18x^5 + (3 \cdot -9 + 3 \cdot 18)x^4 = \]Final

Then explain how did you find this
(you need to use a paper)

 

[KingCargo]

retard or baiting?

 

[Itransheartblox]

View attachment 87110

I look like this

 

[Itransheartblox]

@dd/mm/yyyy
answer?

 

[Itransheartblox]

@dd/mm/yyyy
answer?

please?

 

[8doe]

i have a meth problem

 

[raepson industries .ltc]

3

 

[ZOGs #1 Supporter]

f(x) = 18x^5 + (3 \cdot -9 + 3 \cdot 18)x^4 = \]Final

prove it goypoopy

 

[ZOGs #1 Supporter]

please?

im finding it but so far it seems that Niko the Nigro got it right

 

[X Immigrant]

No. Fuck you nigger. Math is a Jewish invention. Learning is a Jewish invention.

 

[Itransheartblox]

im finding it but so far it seems that Niko the Nigro got it right

xhe probably just used CHATGPT
xhe didn't post xer paper

 

[ZOGs #1 Supporter]

please?

The answer is
$(18x^{2}+45x+30)(x^{3})$

 

[Itransheartblox]

The answer is
$(18x^{2}+45x+30)(x^{3})$

@THE JOBBER OF THE SCHLOG
chatgpt or legit?

 

[XXX_SKIBIDISIGMA_XXX]

Find a polynomial $f(x)$ of degree $5$ such that both the properties hold:
- $f(x)$ is divisible by $x^{3}$.
- $f(x)+3$ is divisible by $(x+1)^{3}$.

Write your answer in expanded form.

Since when did pre-calc include the dollar sign?

 

[ZOGs #1 Supporter]

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:

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.

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 $f(x)$ for its first equation into the second. We expand both equations and try to get the coefficients to equate to one another.

Therefore, $f(x)=18x^{2}+45x+30$

Okay, I gotta bounce, see you in an hour or 2.

 

[ZOGs #1 Supporter]

Since when did pre-calc include the dollar sign?

the dollar sign is for LaTeX integration that selfish retarded fucks like broot, froot soot toot and loot wont (more like can't cos they are so STUPID and STINKY from GOONING TO 'P ALL DAY) integrate latex into my bald man glasses bloggerino

 

[ZOGs #1 Supporter]

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:
View attachment 87137
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.

View attachment 87144

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

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

We substitute $f(x)$ for its first equation into the second. We expand both equations and try to get the coefficients to equate to one another.

View attachment 87162

Therefore, $f(x)=18x^{2}=9x+30$

Okay, I gotta bounce, see you in an hour or 2.

@baqqrih make this the solution plssss

 

[XXX_SKIBIDISIGMA_XXX]

paper

 

[obsessed venusian]

A soysphere where math is the second soyjaks...
only if satan's laziness mouth shut...