4√4x^2y * 4√8x^6y^3 4√4x^2y * 4√8x^6y^3 @Mathematics
Square Root is for which numbers?
just retype it here using equation editor
Yes, try using Equation button.
\[\sqrt[4]{4x^2} * \sqrt[4]{8x^6y^3}\]
oops in the 4x^2 there's a y after that as well
ew. to 4th power
ya it's not fun, my teacher gave this to us for homework but hasn't taught us how to do it :/
are u sure it isnt cubed root?
Positive. It's deff 4th root
\[2x ^{2}\sqrt[4]{2y}\]
\[8x^{2}y\]
my answer is wrong. forgot the y
how do you get your answer? I have a horrible teacher so I'm still a bit lost with the whole root to the power thing :(
im not sure how abdul got 8... but the answer i got was \[2x^2y \sqrt[4]{2}\]
How did you get that MJ?
because they are both to the 4th root, and they are all multiplication you can just multiply whats under the radical and get \[\sqrt[4]{32x^8y^4}\] 32 can be factored into 16*2 16, is 2^4 so you can pull a 2 out and leave a 2 in to get \[2\sqrt[4]{2x^8y^4}\]
\[\sqrt[4]{x^8}=x^2\] \[\sqrt[4]{y^4}=y\]
putting it all together gets \[2x^2y \sqrt[4]{2}\]
Ok, I'm going to trust you MJ lol, I hope you're right :)
root of 4 can be rewritten as 4^1/2 \[\sqrt[4]{4x^22y*8x^6y^3}\] \[32^{1/4}*x ^{2}*2^{1/4}*y\]
abdul why is there 32 and a 2?
4*8 = 32 not 64
oh wow never mind i cant read
the real answer is \[4x^2y\] i didnt see that it was 2*y in first problem
\[64^{1/2}x^2y\]
wait no i was right the first time ><
abdul that 2 you were seeing was the x^2 <- that one
Oh, total mess up, I took that to be 2y. Sorry.. :(
Oh not it's okay, it's my fault I forgot to put it in the equation :/
So you guys, if I have \[\sqrt[4]{32x^9}\] am i going to take the 32/ 4?
What is that power, x^?
9
32^1/4*(x^9)^1/4
you factor 32 in this case 16*2 works the best
but what do I do with the 9?
It would become x^9/4
Ah gottcha!
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