Question

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Answer 1

\[-5\sqrt[4]{1875}-\sqrt[4]{48} \over -4\sqrt[4]{1024}\]

Answer 2

\[\sqrt[4]{1875}=?\]\[\sqrt[4]{48} = ?\]can you simplify these? for example \[\sqrt[4]{1024}=\sqrt[4]{2^{10}}=4\sqrt[4]{4}\]

Answer 3

that one is right

48 = 2 * 2 * 2 * 2 * 3
\[\sqrt[4]{2^4 \times 3} = ?\]

Answer 4

you got it yet? o.o

Answer 5

\[for \space \sqrt[4]{1875}=\sqrt[4]{5^4 \times 3}=5\sqrt[4]{3}\]\[\sqrt[4]{48}=\sqrt[4]{2^4 \times 3}=?\]

Answer 6

if that's the answer for the numerator then you are right, don't forget the [4]

Answer 7

\[\sqrt[4]{1024} = \sqrt[4]{2^{10}}=?\]

Answer 8

\[-5\sqrt[4]{1875}-\sqrt[4]{48}=-25\sqrt[4]{3}-2\sqrt[4]{3}=-27\sqrt[4]{3}\]

Answer 9

\[\sqrt[4]{1024}=\sqrt[4]{4 \times 4 \times 4 \times 4 \times 4}=?\sqrt[4]{?}\]

Answer 10

\[\sqrt[4]{4^5}\]so you take 4 "4s" out of 5\[\sqrt[4]{4^4\times4}\]\[4\sqrt[4]{4}\space or \space 4\sqrt{2}\]

Answer 11

\[\frac{-27\sqrt[4]{3}}{4\sqrt[4]{4}}\]

Answer 12

woops forgot a minus sign for the one below

Answer 13

yea you can get rid of both minus sign and that's all lol