Francisco and Ryan are stuck simplifying radical expressions...
I have no clue how to do this...sorry :/
Thanks for trying though @Kim21 :)
:)
@SolomonZelman Sire...Ma #1 gun :p Its all up to you now XD
you would have to firstly assume that they both were correct in their simplifications. Their expressions, neither of them, is simplified. to see if they are equivalent: this is what we would do:
Yosh.
for Francisco: \(\large\color{black}{ x^{1/2}~/~x^{3/18} }\) \(\large\color{black}{ x^{9/18}~/~x^{3/18} }\) \(\large\color{black}{ x^{9/18~~-~~3/18} }\) \(\large\color{black}{ x^{6/18} }\) \(\large\color{black}{ x^{1/3} }\)
can you simplify Ryans expression?
I will need to depart for a couple of minutes, excuse me
^27sqrtx^9?
yes. sqrt{x^9} (I am back btw)
\(\large\color{black}{ \sqrt{x^9}=\sqrt[2]{x^9} }\) (have to know when the number outside under, on the back of the root is unspecified, it is a 2) \(\large\color{black}{ \sqrt[2]{x^9}=x^{9/2} }\)
I am blind
it was 27th roots
\(\large\color{black}{ \sqrt[27]{x^9}=x^{9/27}=x^{1/3} }\)
excuse me for the err, and yes, they are both dealing with 2 expressions of equivalent value
Aye see...
need more help on this one?
Yeah: Describe if Francisco and Ryan started with equivalent expressions or if they started with expressions that are not equal. What exactly would i say for that?
Assuming that they haven't made any errors in their math [because if we allow the fact that they can error, then we won't be able to tell what they started from], we can see that they started dealing with 2 expressions that are not equivalent to each other.
this point, but in your own words. don't forget to explain how you simplfiied them, by doing what? ...
Solving the expression?
we simplified it, didn't we?
simplfiied both of them.
Yup yup thanks for your hard work sire i get it now :)
are you sure sure?
because if there is any trouble, I can help you. But if there is trouble we would need to actually know that there is trouble....
.....
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