anyone know about summation notations? How do you get the number your dividing by?
a little more information would be helpful
if this is part of a problem, knowing the problem would be useful :)
\[\sum\]This is sigma, a pretty cute symbol standing for summation. For some reason, he's obsessed with infinity, though.
what do you need? \[(X-X)^2 for the following values of X: 5,7, 2, 1, 3, 6\]
5-5=0 7-7=0 .....
what do you put on the bottom of the equation? How do you know what number to use
As Jack Sparrow would say: "You're not making any sense, mate."
lol
if your talking about the index, it tends to be the 1
\[\sum_{i=1}^{n}(x_i-x)^2\]maybe?
the top number is the number of elements you have in the sequence
the bottom tends to tell you where to start at
and sum(x^2) = n(n+1)(n+(n+1))/6
\[\sum_{i=1}^{n}x_{i}=x_{1}+x_{2}+...+x_{n}=\frac{1}{2}n(n+1)\]
x^3 is the square of x ;)
Sigma(X-X)^2 for the following values of 5,7,2,1,3,6 Note: The second X has an -over the top of it. Can anyone tell me how you know what you use on the bottom of the division
x bar tends to be notation for mean
add up your data set and divide by ... there is 6 of them so .. divide it by 6 to get the valueof x bar
if your going for variance; it depends on sample or population
the data set here suggests a population since it doesnt state otherwise
Oh okay. That's exactly wahat I was needing to know. Thank you so so much!
for a sample, we use a degree of freedom, usually n-1
for the population; just n :) youre welcome
also of note: \(\bar x\) is usually used for sample mean whereas, \(\mu\) is used to indicate a population mean
sample tends to look like this \[\frac{\sum(x-\bar x)^2}{n-1}\] and population like this \[\frac{\sum(x-\mu x)^2}{N}\]
typoed that last bit .... but your smart enough to read thru it
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