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Can someone please help me with this problem? (8x/x^2-4)/(4x^2/x^2+4x+4)
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\[\large \frac{8x}{x^2-4}/\frac{4x^2}{x^2+4x+4}=\frac{8x}{x^2-4}\times\frac{x^2+4x+4}{4x^2} \]
try factorizing
I already tried, I have no idea what to do.
8*(x+2)^2/4x*[(x^2) -4]
Hint: \[x^2-c^2 = (x+c)(x-c)\]
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\[8*(x+2)^2/4x^3-16x\]
\[x^2+4x+4=(x+a)(x+b)\]where a and b are integers where (a + b) = 4 and ab = 4.
what's the answer?
try finding it yourself.
hold on
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\[x^2+4x+4=(x+2)^2\]
\[x^2-4=(x+2)(x-2)\]
\[8*x*(x+2)^2/(x^2-4)*4x^2=2(x+2)^2/x*(x^2-4)\]
\[2*(x+2)^2/x*(x+2)(x-2)=2*(x+2)/x(x-2)\]
understand*
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`yep
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