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Let $X sim operatornameGeo(p)$, find the probability mass function of $Y = X + 2$.



The Next CEO of Stack OverflowBernoulli distribution vs the probability mass functionfinding probability mass functionProbability, Mass FunctionLegitimate Probability Mass functionConditional probability mass function of flipping a fair coin.Find the probability mass function of a poisson distributionHow do I prove the probability mass function of the binomial distribution has only one peak?Find probability mass function and conditional expectationUnion of Two Geometric Random VariablesProbability distribution vs. probability mass function / Probability density function terms: what's the difference










0












$begingroup$


Let $X sim operatornameGeo(p)$, find the probability mass function of $Y = X + 2$.



I did the following but I don't know if its correct.

Since X follows the geometric distribution we have that $mathbbP(X=n)=p(1-p)^n-1$.

Therefore, $mathbbP(Y=n) = mathbbP(X+2=n)=mathbbP(X=n-2)=p(1-p)^n-3$.










share|cite|improve this question











$endgroup$











  • $begingroup$
    Looks good, probably best to specify the range of $n$ too (for $Y$).
    $endgroup$
    – Minus One-Twelfth
    Mar 18 at 22:18















0












$begingroup$


Let $X sim operatornameGeo(p)$, find the probability mass function of $Y = X + 2$.



I did the following but I don't know if its correct.

Since X follows the geometric distribution we have that $mathbbP(X=n)=p(1-p)^n-1$.

Therefore, $mathbbP(Y=n) = mathbbP(X+2=n)=mathbbP(X=n-2)=p(1-p)^n-3$.










share|cite|improve this question











$endgroup$











  • $begingroup$
    Looks good, probably best to specify the range of $n$ too (for $Y$).
    $endgroup$
    – Minus One-Twelfth
    Mar 18 at 22:18













0












0








0





$begingroup$


Let $X sim operatornameGeo(p)$, find the probability mass function of $Y = X + 2$.



I did the following but I don't know if its correct.

Since X follows the geometric distribution we have that $mathbbP(X=n)=p(1-p)^n-1$.

Therefore, $mathbbP(Y=n) = mathbbP(X+2=n)=mathbbP(X=n-2)=p(1-p)^n-3$.










share|cite|improve this question











$endgroup$




Let $X sim operatornameGeo(p)$, find the probability mass function of $Y = X + 2$.



I did the following but I don't know if its correct.

Since X follows the geometric distribution we have that $mathbbP(X=n)=p(1-p)^n-1$.

Therefore, $mathbbP(Y=n) = mathbbP(X+2=n)=mathbbP(X=n-2)=p(1-p)^n-3$.







probability-theory






share|cite|improve this question















share|cite|improve this question













share|cite|improve this question




share|cite|improve this question








edited Mar 18 at 22:36









Bernard

123k741117




123k741117










asked Mar 18 at 22:13









Jasper Jasper

607




607











  • $begingroup$
    Looks good, probably best to specify the range of $n$ too (for $Y$).
    $endgroup$
    – Minus One-Twelfth
    Mar 18 at 22:18
















  • $begingroup$
    Looks good, probably best to specify the range of $n$ too (for $Y$).
    $endgroup$
    – Minus One-Twelfth
    Mar 18 at 22:18















$begingroup$
Looks good, probably best to specify the range of $n$ too (for $Y$).
$endgroup$
– Minus One-Twelfth
Mar 18 at 22:18




$begingroup$
Looks good, probably best to specify the range of $n$ too (for $Y$).
$endgroup$
– Minus One-Twelfth
Mar 18 at 22:18










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