#help me
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you know the variance is sigma^2 and you (should) know Var(X) = E(X^2)-E(X)^2
so sigma^2 = E(X^2)-E(X)^2.
Now E(X^2) is given as 10, and what is E(X) equivalent to? Does this help you further?
yes but how am i supposed to get the value of mew
Knowing some common values help as well. 0.1587 is a common probability, of being at least one sigma higher then the average
since this is the case for 4, we now know that the mu is sigma lower then 4, so
$\mu = 4-\sigma$
Jehare
ohh i think i get it now
I basically gave you the two equations you need to solve. You should get a quadratic with two pairs of different integer solutions. You got that?
yes yes thank you
@gloomy jackal
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