as usual I don't understand your questions
what is 'integral signs'?
The proof consists of splitting the integral into two pieces and throwing away one
and using an inequality on the other
http://en.wikipedia.org/wiki/Chebyshev's_inequality
as usual I don't understand your questions
what is 'integral signs'?
The proof consists of splitting the integral into two pieces and throwing away one
and using an inequality on the other
http://en.wikipedia.org/wiki/Chebyshev's_inequality
that's a binomial problem that can be fairly approximated with the normal ditsribution via the central limit theorem
n=100, p=1/6 hence the mean is 100
you need to figure out what 20 is in terms of the st. deviation
the variance is npq
we answered that
20 is how many st deviations...
HENCE, divide 20 by and plug that into chebyshev's
AND lower bound on what?
we assume you mean probabilities here.
solve for k and plug into the inequality on either of those links.