Yeah they definitely had the intent to confuse here. Sad state of today's education system.
LaPrincessaHermosa:
@hero wrote:
Yeah they definitely had the intent to confuse here. Sad state of today's education system.
ok? Could ya help me pls🙏
Subtonic4:
im scared to answer
Hero:
It's just algebra tiles. Let me see if I can create a representation for you
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LaPrincessaHermosa:
@subtonic4 wrote:
im scared to answer
?
LaPrincessaHermosa:
@hero wrote:
It's just algebra tiles. Let me see if I can create a representation for you
Alr ty sm🙏
Subtonic4:
um factorized is x^2 - 5x + 6 is (x - 2)(x - 3).
Hero:
This is the boxed representation of Algebra tiles.
\(\displaystyle \begin{array}{|c|c|c|}
\hline
& x & -3\\
\hline
x & x^{2} & -3x\\
\hline
-2 & -2x & +6\\
\hline
\end{array}\)
LaPrincessaHermosa:
OHHHH ok so it's the first one TY SM I have no clue how u did it but ty
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Hero:
What they did was use individual tiles for each unit/variable but then they made it look more confusing than it actually is by including the other tiles.
Hero:
@laprincessahermosa wrote:
OHHHH ok so it's the first one TY SM I have no clue how u did it but ty
OHHHH ok so it's the first one TY SM I have no clue how u did it but ty
Yes the 1st option is correcct.
Alr ty sm
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LaPrincessaHermosa:
@starla wrote:
that the answer
YA that is the answer ty Bru Idk how y'all do it it's hard
Hero:
@laprincessahermosa wrote:
@starla wrote:
that the answer
YA that is the answer ty Bru Idk how y'all do it it's hard
They made it look harder than it actually was by including non-sensical options.
LaPrincessaHermosa:
Non-sensical options?
Hero:
Yes, the other options do not represent the box method.
LaPrincessaHermosa:
@hero wrote:
Yes, the other options do not represent the box method.
Ngl I'm still so confused😭
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Hero:
The box method of multiplying polynomials involves performing the operation that corresponds to the elements of each blank inner box. The outer boxes represent the multiplication of \((x - 2)(x - 3)\). To find the product, multiply the elements associated with each inner box. For the top left blank box, the product is \(x*x\) or \(x^2\) for example.
\(\displaystyle \begin{array}{|c|c|c|}
\hline
\cdot & x & -3\\
\hline
x & \ \ \ \ & \\
\hline
-2 & & \\
\hline
\end{array}\)
LaPrincessaHermosa:
Ohhhh Alr got it I'ma try to do one right now I think I have it now do ty sm🙏
Hero:
@hero wrote:
This is the boxed representation of Algebra tiles.
\(\displaystyle \begin{array}{|c|c|c|}
\hline
& x & -3\\
\hline
x & x^{2} & -3x\\
\hline
-2 & -2x & +6\\
\hline
\end{array}\)
Once you have found all the elements of the inner box, the last step is to add them together while combining like terms. For example, in this case, the elements of the inner boxes are \(x^2, -2x, -3x\) and \(6\). Adding them together and combining like terms is how you get \(x^2 -5x+6\)
LaPrincessaHermosa:
Alr got it ty sm I'm doing one right now I think i get it now fully ty
LaPrincessaHermosa:
Alr so I just did this one and it would be (x-2)(x-5) right
Wow, they really tried to dumb this down as much as possible. What a shame.
Hero:
There's an easier way to factor the polynomial, but they want you to use this "X method" so I recommend you just watch this video: https://www.youtube.com/watch?v=nG6jYmX7J6c
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Hero:
@laprincessahermosa have you watched the video?
LaPrincessaHermosa:
No mb I was working on the assignment like the ones I knew how to do But I'm abt to watch it
LaPrincessaHermosa:
@hero wrote:
There's an easier way to factor the polynomial, but they want you to use this "X method" so I recommend you just watch this video: https://www.youtube.com/watch?v=nG6jYmX7J6c
Alr just watched it I got it ty
Hero:
@laprincessahermosa wrote:
@hero wrote:
There's an easier way to factor the polynomial, but they want you to use this "X method" so I recommend you just watch this video: https://www.youtube.com/watch?v=nG6jYmX7J6c