a certain goal keeper has saved 25% of the penalty kicks she has faced. use the info to calaculate what the probabilty will be that she will save atleast 4 of the next 6 penalty kicks. round answer to the nearest thousandth.
She has a 0.25 chance of saving a penalty kick, so she has 1 - 0.25 = 0.75 chance of not saving a kick. The probability she saves AT LEAST 4/6 kicks is the probability she saves 4/6 kicks or 5/6 kicks or 6/6 kicks Probability of saving 4/6 kicks:\[(0.25)^4(0.75)^2\] Probability of saving 5/6 kicks:\[(0.25)^5(0.75)\] Probability of saving 6/6 kicks:\[(0.25)^6\] Probability of saving AT LEAST 4/6 kicks:\[(0.25)^4(0.75)^2+(0.25)^5(0.75)+(0.25)^6\]
oh and can u aswr another question of mine
the are missing something from your answer
Missing what? I didn't work it out and round to the nearest thousandth if that's what you mean...but I assumed gr12 could do it
\[{n\choose k}\]
find the probabilty of P( z> -1.690 to 4 decimal places.
you are missing your binomial coefficients
what is missing?
can u type out a correct solution
That's true haha haven't done this in a while...but using factorial notation should give you the same answer
can u show me?
and can u answr the question i send u above?
I'm assuming you're referring to a normal distribution...For this you'd have to consult a table of z values. Find the probability corresponding to z = -1.69. However, note that the table gives you the area under the curve (the probability) that is LESS THAN your critical value (i.e. z < -1.69). Therefore whatever that number is, subtract it from 1 to get the probability of z being greater than -1.69.
and the question abt the goal keeper is the final answer correct?
My answer should give you the right number. However Zarkon might be able to give you the answer in terms of factorials, which may be what you learned. I don't remember how to do it...been a while since I took statistics...
it will not give the correct answer. I already told you what you are missing from your solution.
Alright then maybe you could give the solution? I'm down to learn something too :)
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