Asked by Jim
A manufacture of television sets has a historical defective rate of ten percent.
a. what is the probability that in an hourly production run of 10 televisions, one will be defective
b. What is the probability that in an hourly daily production run of 10 televisions, mo more than two will be defective
a. what is the probability that in an hourly production run of 10 televisions, one will be defective
b. What is the probability that in an hourly daily production run of 10 televisions, mo more than two will be defective
Answers
Answered by
bobpursley
Pr(1 defective)=1/10*(9/10)^9*10!/(1!9!)
= .1(.387)10=.387
Pr(more than two)=1-Pr(two)-Pr(one)-Pr(zero)
= 1-.1^2*.9^8 * 10!/(2!8!)-.387-.9^10
= 1-.193-.397-.349=.061
check all this.
= .1(.387)10=.387
Pr(more than two)=1-Pr(two)-Pr(one)-Pr(zero)
= 1-.1^2*.9^8 * 10!/(2!8!)-.387-.9^10
= 1-.193-.397-.349=.061
check all this.
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