Question

(sqrt(24x ^ 5 * y ^ 7))/((6x ^ 3 * y ^ 4) ^ (1/2))

Answer 1

Answer:
`\frac{(24qrst^(5)+qrsty^(7))\sqrt{6x^(3)+y^(4) } }{6x^(3)+y^(4)}`

Explanation:

First, I would reorder
`(6x ^ 3 * y ^ 4) ^ (1/2)` into
`\sqrt {6x^(3)+yx^(4)`

then you would need to multiply the parentheses by qrst

`(24qrstxx^(5)+qrstyx^(7) )/(6x^(3)+yx^(4))`

Then multiply the fractions

`(24qrst^(5)+qrsty^(7) )/(6x^(3)+y^(4))` x
`(6x^(3)+y^(4) )/(6x^(3) + y^(4) )`

You should then have something that looks like this

`\frac{(24qrst^(5)+qrsty^(7))\sqrt{6x^(3)+y^(4) } }{\sqrt}6x^(3)+y^(4 ){\sqrt}6x^(3)+y^(4 )`

Then that's basically the answer