simplify sqrt 150x^5y^8
5x^2y^8sqr(6x)
how did you get that
\[\sqrt{150x ^{5}y ^{8}}\]
sqr(25*6*x^4*x*[y^(4)]^2)=5x^2y^4sqr(6x) sorry
what does that say can you make it a formula so i can know what you are talking about please
i have expressed 150=25*6 x5=x^4*x y^8=(y^4)^2
ok and how would i get the answer based on what you have given me
by sqrooting them sqr(25*6)=5sqr6 sqr(x^4*x)=x^2sqrx sqr{[y^4]^2}=y^4 W8 for Radar's answer though
whr did sqr30x come from?
shouldn't it b sqt6x?
Those had to remain within the radical as they were not perfect squares.
only 6 remains under sqr....right? O.o
You are right, I mistook the 5 for a constant in the radical rather than an exponent, although I treated it as an exponent also lol Duh!\[5x ^{2}y ^{4}\sqrt{6x}\]
phew :D :D
Since it was \[x ^{5}=x ^{4}x ^{1}\]You still had a x left in the radical;
so it is \[5x^2y^4\sqrt{6x}\]
that is the correct answer
yes tht's it :)
I agree also, good luck with these things.
thanks
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