A construction firm manufactures steel and is normally distributed with mean equal to 800MPa and a standard deviation of 40 MPa before it reaches yielding. Find the probability that the steel is in between 778 MPa and 834 MPa.
"P(778<X<834)=P[\\frac{778-800}{40}<\\frac{X-800}{40}<\\frac{834-800}{40}]"
"=P(-0.55<Z<0.85)"
"=P(Z<0.85)-P(Z<-0.55)"
"=0.80234-0.29116"
"=0.51118"
Comments
Leave a comment