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cube root of 7 multiplied by the square root of 7 over sixth root of 7 to the power of 5 Solve.. Please help!!!
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\[^3\sqrt7\sqrt7/^6\sqrt7^5\]
lets first use this : \(\huge \sqrt[n]x = x^{1/n}\) so what about \(\large \sqrt[3]7 = ... ?\)
would it be \[7^1/3\]
1/3 is supposed to be in exponent form
yes, i know :) then you can also answer me \(\sqrt[6]7^5 = ... \\ \sqrt 7 = ...\)
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\[^6\sqrt7^5 = 7^5/6\] and \[\sqrt7\] stays the same right? I am sorry, but I am not really good at this....
you're good! both of your answers are correct :) and for \(\sqrt 7\) it becomes \(\Large 7^{1/2}\)
oh ya....
now moving to next rule : \(\huge x^m x^n = x^{m+n}\) so |dw:1405006413668:dw|
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