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I need help!!!! solving ^3square root 2^3x =3/2
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I just want to make sure I'm reading this right... The problem is: [cube root of (2^(3x))] = 3/2 I'm not quite clear on what the problem is the way you wrote it...
you should use paranethesis to indicate what is under the radical. 3rt(stuff under) is easier to understand
cube root of 3^6 x^3 =3/2
cbrt(3^6 * x^3) = 3/2 ; uncube the left side 3^2 * x = 3/2 ; divide out the 3^2 x = 3/2/(9) = 3/18 = 1/6 .. maybe
First, start out by cubing both sides. This gives you 3^6 * x^3 = 27/8 Divide both sides by 3^6, which leaves: x^3 = 1 / (3^3 * 2^3) Then take the cube root of both sides for the answer: x = 1/(3*2) = 1/6.
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