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Express 5/3-radical 2 with a rational denominator in the simplest radical form
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@satellite73
@sammixboo
@Directrix
5 divided by 3-radical 2
5 is the numerator, 3- radical 2 on denominator
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\[\frac{5}{3-\sqrt{2}}\]
Since there is a radical in the denominator, you need to take the conjugate of the function on the bottom, that is, if you have \(a+b\) then it's conjugate would be \(a-b\)
so i multiply by conjugate
would that be 3+2i?
@ganeshie8
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no, it's not complex.
This is what you do: \[\frac{5}{3-\sqrt{2}}\cdot \frac{3+\sqrt{2}}{3+\sqrt{2}}\]\[= \frac{5(3+\sqrt{2}}{3^2 - (\sqrt{2})^2}\]NOw simplify this.
Meant to write \(5(3+\sqrt{2})\) on top.
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