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so, \[(4x-3)^{3/2}\] is the same as \[(\sqrt{4x-3})^3\] and \[8\] is the same as\[2^3\] so, \[\sqrt{4x-3}=2\] can you take it from here?
x=25/4 is this correct?
4x-3=2^2 4x-3=4 4x=7 x=7/4
when you bring a square root to the other side, it becomes a square, so square the 2 and take it from there
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Thank you.
does what i wrote make sense to you?
right, anything to the power of a 1/2 is the same as square rooting it. 'index laws'
Yes I forgot to square the 2
@Chelsea04 Just a note: \[\huge x^{n\over m}=\sqrt[m]{x^n}\] rather than your\[\large (\sqrt[m]{x})^n\]. The answer x=7/4 is still correct though.
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Yea, I'm aware, it's still the same thing
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