First one is.
A cellular phone manufacturer randomly selects 8 of every 100 phones from the assembly line and tests them. If at least 7 out of the 8 selected pass inspection then the batch of 100 is considered acceptable. Find the probability tht the batch is considered acceptable if there are 4 defective phones in a batch.
I set the problem up as
(96 C 8 + (96 C 7 x 4 C 1))/100 C 8
But it came out with a approx 1.009, which is wrong because it needs to be below 1.
Second one:
A fair six sided die is rolled 10 times. What is the probability that the roll of 2 will occur exactly 6 times?
I have yet to find an example to give me clues how to do this.
A cellular phone manufacturer randomly selects 8 of every 100 phones from the assembly line and tests them. If at least 7 out of the 8 selected pass inspection then the batch of 100 is considered acceptable. Find the probability tht the batch is considered acceptable if there are 4 defective phones in a batch.
I set the problem up as
(96 C 8 + (96 C 7 x 4 C 1))/100 C 8
But it came out with a approx 1.009, which is wrong because it needs to be below 1.
Second one:
A fair six sided die is rolled 10 times. What is the probability that the roll of 2 will occur exactly 6 times?
I have yet to find an example to give me clues how to do this.