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Multiply and simplify by factoring fourth root 16 * fourth root 128
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\[16=2^4\] so \[\sqrt[4]{16}=2\] is a start
yea I got that 2 lol but the second part threw me off
\[128=2^7\] so \[\sqrt[4]{128}=2\sqrt[4]{2^3}\]
this is how i did it in my head. the exponent is 7, the "index" is 4 4 goes in to 7 one time so a 2 comes out the remainder is 3, so a 2^3 stays in
yea that makes sense
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that explains this line \[\sqrt[4]{128}=\sqrt[4]{2^7}=2\sqrt[4]{2^3}=2\sqrt[4]{8}\]
so your 'final answer' is \[2\times 2\sqrt[4]{8}=4\sqrt[4]{8}\]
|dw:1314369279748:dw|
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