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lucaz
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\(e^2cos(x)\)

lucaz
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\(f(x)=x^2+4x12\)
\(y=x^22x+6x12\)
\(y=x(x2)+6(x2)\)
\(y=(x2)(x+6)\) thus: \(x_1=2\) and \(x_2=6\)

lucaz
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\(\frac{2}{cos(x)}\)

lucaz
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\[\sqrt\frac{1}{x^2+2}\frac{2x}{6y}\]
\(\frac{33}{26}\)

lucaz
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\[sin(\theta)\times cos(\theta)\]

lucaz
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\[360=2\pi\]

lucaz
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\[\sqrt{16}=\pm4\]

lucaz
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\[\huge{size}\] \huge{size}

lucaz
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\[\huge{\sqrt[n]{x}}\]

lucaz
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\[\large{ f(x)=\sqrt[3]{x} \\
y=\sqrt[3]{x} \\
f^{1}(x)=x=\sqrt[3]{y} \\
f^{1}(x)=x^3=y \\
f^{1}(x)=x^3
}\]