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how would you find c in terms of k for this equation:
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\[2^c=\sqrt{\frac{ 4 }{ 2^k }}\]
id probably say take log of both sides :)
I haven't done log yet :/
well that stinks :(
ok, so make the base of 2 sides equal...then equate the powers :)
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yes take log base 2 \[c=\sqrt(\frac{4}{2^k})\]
sorry
i missed the log base two
I'm not sure how to write \[\sqrt{\frac{ 4 }{ 2^k }}\] as 2 to the power of something...
ok lets work on that Zara
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\[c=\log_2(\sqrt{\frac{4}{2^k}})\]
sorry for interupting
\[\frac{4}{2^k}=\frac{2^2}{2^k}=2^{2-k}\]right?
aroyni - i don't know what log is, sorry
ohhh yes i get it now, thank you!
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yw :)
just don't forget the square root adds a 1/2 so c=1-k/2
yep, thank you :)
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