**Will Fan & Medal** The mean of a population being sampled is 64, and and the standard deviation is 6. If the sample size is 50, the standard error of the mean is? . (Round off your answer to the nearest hundredth.)
Would it be something like this? \(\Large \sigma _M = \frac{\sigma}{\sqrt{N}} \)?
Yeah but what should I plug in?
\(\Large \sigma = Standard~ Deviation \) \(\Large N = Sample ~Size \)
Maleficent~Beastie
what is M?
\(\LARGE \sigma_M \) is just representing what you're looking for, it's the Standard Error of the Mean.
so i dont plug in anything? I'm confused now
Nope, it's just as if you y= (something something) You don't do anything to it, it's just symbolizing what you're looking for
Ok I see, but how do I do this problem now?
Just plug in vales: \(\Large \sigma = 6\) \(\Large N = 50 \) \(\Large \sigma_M = \frac{6}{\sqrt{50}}\)
*values
\[M=\frac{ 3\sqrt{2} }{ 5s } ?\]
then do i solve for s or simplify it?
o.O What are you doing? You just need to put \(\Large \frac{6}{\sqrt{50}} \) into a calculator.
is it going to be in decimal form?
for fraction i got : \[\frac{ 3\sqrt{2} }{ 5 }\]
decimal is 0.85
Yup, that's all you had to do (:
ok thanks!
No prob \(\Large \color{green}{\star} \)
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