Suppose that 5% of the first batch of engines off a new production line have flaws. An inspector randomly selects six engines for testing. Show the probability distribution for the number of flawed engines in the sample
I know i have to use this formula
\(\displaystyle \L\ P(x)=nCx p^xq^{n-x}\)
but I don't know what value each variable has
\(\displaystyle \L\ P(1)=6C1 \frac{5}{100}^1\frac{95}{100}^{5}\)
would I keep doing that for each number of flawed engins, so the next thing would be P(2)? or are the values i subed in wrong?
Thanks
I know i have to use this formula
\(\displaystyle \L\ P(x)=nCx p^xq^{n-x}\)
but I don't know what value each variable has
\(\displaystyle \L\ P(1)=6C1 \frac{5}{100}^1\frac{95}{100}^{5}\)
would I keep doing that for each number of flawed engins, so the next thing would be P(2)? or are the values i subed in wrong?
Thanks