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Using Chebyshev's inequality to find the upper bound P(X=1) given X ~ Geo(0.1)



The Next CEO of Stack OverflowProof of Weak Law of Large Numbers using Chebyshev's InequalityFinding the lower bound using Chebyshev's theoremFinding the lower bound using Chebyshev's inequalityChebyshev's Inequality: given probability, find $k$Upper bound implied by the Chebyshev boundEstimating the Bias of a Coin using Chebyshev's inequalityHow would I use Chebyshev's inequality for this problem?Finding new expectation using Chebyshev.Find Chebyshev's upper bound for this probabilityFinding $n$ using Chebyshev's inequality










-1












$begingroup$


I just got introduced to Chebyshev's inequality and currently I am stuck with this problem, how could I derive it so it fit to the formula from hebyshev's inequality.



Many thanks










share|cite|improve this question









$endgroup$











  • $begingroup$
    You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
    $endgroup$
    – Foobaz John
    Mar 19 at 22:10










  • $begingroup$
    yeah, but addition to that the problem ask me to do both way and compare them.
    $endgroup$
    – Alan Bui
    Mar 19 at 22:16










  • $begingroup$
    What do you mean by finding upper and lower bound for $0.09$?
    $endgroup$
    – Kavi Rama Murthy
    Mar 19 at 23:32















-1












$begingroup$


I just got introduced to Chebyshev's inequality and currently I am stuck with this problem, how could I derive it so it fit to the formula from hebyshev's inequality.



Many thanks










share|cite|improve this question









$endgroup$











  • $begingroup$
    You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
    $endgroup$
    – Foobaz John
    Mar 19 at 22:10










  • $begingroup$
    yeah, but addition to that the problem ask me to do both way and compare them.
    $endgroup$
    – Alan Bui
    Mar 19 at 22:16










  • $begingroup$
    What do you mean by finding upper and lower bound for $0.09$?
    $endgroup$
    – Kavi Rama Murthy
    Mar 19 at 23:32













-1












-1








-1





$begingroup$


I just got introduced to Chebyshev's inequality and currently I am stuck with this problem, how could I derive it so it fit to the formula from hebyshev's inequality.



Many thanks










share|cite|improve this question









$endgroup$




I just got introduced to Chebyshev's inequality and currently I am stuck with this problem, how could I derive it so it fit to the formula from hebyshev's inequality.



Many thanks







statistics chebyshev-function






share|cite|improve this question













share|cite|improve this question











share|cite|improve this question




share|cite|improve this question










asked Mar 19 at 21:53









Alan BuiAlan Bui

144




144











  • $begingroup$
    You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
    $endgroup$
    – Foobaz John
    Mar 19 at 22:10










  • $begingroup$
    yeah, but addition to that the problem ask me to do both way and compare them.
    $endgroup$
    – Alan Bui
    Mar 19 at 22:16










  • $begingroup$
    What do you mean by finding upper and lower bound for $0.09$?
    $endgroup$
    – Kavi Rama Murthy
    Mar 19 at 23:32
















  • $begingroup$
    You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
    $endgroup$
    – Foobaz John
    Mar 19 at 22:10










  • $begingroup$
    yeah, but addition to that the problem ask me to do both way and compare them.
    $endgroup$
    – Alan Bui
    Mar 19 at 22:16










  • $begingroup$
    What do you mean by finding upper and lower bound for $0.09$?
    $endgroup$
    – Kavi Rama Murthy
    Mar 19 at 23:32















$begingroup$
You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
$endgroup$
– Foobaz John
Mar 19 at 22:10




$begingroup$
You can compute the exact probability that $P(X=1)$. There is no need to use Chebyshev.
$endgroup$
– Foobaz John
Mar 19 at 22:10












$begingroup$
yeah, but addition to that the problem ask me to do both way and compare them.
$endgroup$
– Alan Bui
Mar 19 at 22:16




$begingroup$
yeah, but addition to that the problem ask me to do both way and compare them.
$endgroup$
– Alan Bui
Mar 19 at 22:16












$begingroup$
What do you mean by finding upper and lower bound for $0.09$?
$endgroup$
– Kavi Rama Murthy
Mar 19 at 23:32




$begingroup$
What do you mean by finding upper and lower bound for $0.09$?
$endgroup$
– Kavi Rama Murthy
Mar 19 at 23:32










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