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OpenStudy (anonymous):
Find the product of 2x4(2x2 + 3x + 4)
2x8 + 3x4 + 4x4
4x6 + 6x5 + 8x4
4x4 + 3x5 + 2x6
3x6 + 4x5 + 5x4
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OpenStudy (anonymous):
@dan815
OpenStudy (anonymous):
@texaschic101
OpenStudy (anonymous):
@paki @Luigi0210 @SithsAndGiggles @pooja195
OpenStudy (anonymous):
@Michele_Laino
OpenStudy (michele_laino):
we have to apply the distributive peroperty of multiplication over addition. For example:
a*(b+c+d)= a*b+ a*c +a*d
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OpenStudy (anonymous):
okay i kinda understand
OpenStudy (michele_laino):
for example:
\[\Large \begin{gathered}
2{x^4}\left( {2{x^2} + 3x + 4} \right) = \hfill \\
= \left( {2{x^4} \cdot 2{x^2}} \right) + \left( {2{x^4} \cdot 3x} \right) + \left( {2{x^4} \cdot 4} \right) = ...? \hfill \\
\end{gathered} \]
OpenStudy (anonymous):
ohh okay so is it A
OpenStudy (michele_laino):
are you sure?
OpenStudy (anonymous):
well now that i think about it no..
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OpenStudy (michele_laino):
hint:
\[\Large \begin{gathered}
2{x^4}\left( {2{x^2} + 3x + 4} \right) = \hfill \\
= \left( {2{x^4} \cdot 2{x^2}} \right) + \left( {2{x^4} \cdot 3x} \right) + \left( {2{x^4} \cdot 4} \right) = \hfill \\
= 4{x^6} + ...? \hfill \\
\end{gathered} \]
OpenStudy (anonymous):
its B!!
OpenStudy (michele_laino):
yes! That's right!
OpenStudy (anonymous):
Thanks alottt !! :)
OpenStudy (michele_laino):
thanks! :)
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OpenStudy (anonymous):
anytime :)
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