- #1
pixel01
- 688
- 1
Hi all,
It's rather long time I haven't dealt with maths. Now I have this problem.
A man can shoot right on the target with the probability of success of p = 30%. The question is how many shots does he need to shoot to be 95% (P) successful.
My idea is :
Let n the number of shots needed. Then P = p^n+p^(n-1)*q+p^(n-2)*q^2...+p*q(n-1)
where q=1-p.
Am i right and if yes, how can I shorten the result?
Thanks for any help.
It's rather long time I haven't dealt with maths. Now I have this problem.
A man can shoot right on the target with the probability of success of p = 30%. The question is how many shots does he need to shoot to be 95% (P) successful.
My idea is :
Let n the number of shots needed. Then P = p^n+p^(n-1)*q+p^(n-2)*q^2...+p*q(n-1)
where q=1-p.
Am i right and if yes, how can I shorten the result?
Thanks for any help.