Sqrt x^2 + y^5
\[\sqrt{x^2+y^5}\]
How so not one of those who just want answer want to learn as well =p
I understand \[\sqrt{x ^{2}}\] is just x, the Y is where I am lost
Lol. @cronus8992 You must be watch out for people who think they know the answer btw :P Might get bad info.
I didn't say you were wrong. I was informing him/her because she/he is new.
Yes, that is why I like it explained also because I simply do not understand the process and I do not just want the answer to get the homework done. Could someone show me the process for the Y portion detailed so I can better understand how to do this sort of problem.
The process for what? There is no problem posed here, you just stated an expression, sqrt(x^2 + y^2). We don't know what you're supposed to do with it.
No the problem is \[\sqrt{x^2+y^5}\] now I know it is \[\sqrt{x^2} + \sqrt{y^5}\] and the \[\sqrt{x^2}\] is just X. What I do not know how to break down is the \[\sqrt{y^5}\]
how would you break down \[\sqrt{12}\]
\[\sqrt{2}*\sqrt{2}*\sqrt{3}\]
Lol.
would be \[2\sqrt{3}\] so you pulled out a pair of 2's correct
yes
so if you break down \[\sqrt{y ^{^{5}}}\] what happens \[\sqrt{y*y*y*y*y}\]
so 2 groups of Y's with 1 left over
yep :)
just as we did with square root of 12
and that would be written \[x + 2\sqrt{y}\] ?
i believe its \[x+y ^{4}\sqrt{y}\]
\[\sqrt{a+b} \neq \sqrt{a}+ \sqrt{b}\]
sorry would be \[x+y^2\sqrt{y}\]
You cannot break up the square root of a sum into the sums of the square root!!!
Yeah that answers not correct =(
@cronus8992 that expression \[\sqrt{x^{2}+y^{5}}\] CAN NOT be split any further.
It has to be becuase the problem is still wrong when i type it in that way, like \[\sqrt{x^2+y^2}\] is written as \[(x+y)^{1/2}\]
Yes that true.
When I type in the problem in my homework how you are telling me it can not be broke down, it is saying it is wrong and there is another way to break it down
Another way? There is no other way, are you sure you aren't supposed to multiply those variables?
I am sure the problem says: Rewrite the expression using rational exponents. (Simplify your answer completely.)
Ok look at the question again and tell what it says?
To rewrite this expression \[\sqrt{x^2 + y^5}\] as a rational expression. The best I could think of was \[x + y ^{5/2}\]
That's wrong sir, its \[(x^{2}+y^{5})^{\frac{ 1 }{ 2 }}\]
Its a violation of exponent rules to multiply the 1/2 with the powers inside if the bases are been added.
OK becuase the two vairables are being added you can not do them seperate right?
Yes that's right.
ok cool same with subtraction. Thank you so much
Yes same with subtraction. http://www.mathsisfun.com/algebra/exponent-laws.html Laws of exponents.
thank you so much
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