What is the simplified form of sqrt r^49?
\[\sqrt{r ^{49}}\]
7
heheh
\[r ^{7}\]?
how many times is "2" into 49?
49 is an odd number, thus it'd end up with some remainder of 1 but the amount of "2" into ... will be?
I know it's 7, but this is why I'm confused.
hmm how do you know is 7 anyway?
There has to be two rational numbers that create the square. Otherwise, it's not a perfect square.
well.... so you're saying that \(\bf r^{49} = 7\) whatever happened to the "r"? it sorta went "missing in action"
ahemm mehh anyhow \(\bf \sqrt{r^{49}} = 7\) rather
It'd have to be \[7r \sqrt{r} \], because you'd multiply 7r by r and get r^49
At least that's what the lesson says
well. that'd be true for 49r.... even then.. the "r" is sorta missing
how many times does "2" go into 49 you think?
24.5
24.5 yes.... well. if we throw away the .5 24 times so 24 * 2 = 48 so \(\Large \bf { \sqrt{r^{49}}\to \sqrt{r^{48+1}}\to \sqrt{r^{24\cdot 2+1}}\to \sqrt[{\color{red}{ 2}}]{(r^{24})^2\cdot r} }\)
So, I'm guessing it is \[r ^{24}\sqrt{r}\] ?
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