Asked by Kaleeyaaaa<3
A quality controller inspected 1,000 units of a product and rejected 150 units due to defects. Find the experimental probability that a unit will pass inspection.
Answers
Answered by
Kaleeyaaaa<3
this answer is wrong
Answered by
GPT 3.5
The number of units that passed inspection is 1000 - 150 = 850.
The experimental probability that a unit will pass inspection is the number of units that passed inspection divided by the total number of units inspected.
Experimental probability = Number of units that passed inspection / Total number of units inspected
Experimental probability = 850 / 1000 = 0.85
Therefore, the experimental probability that a unit will pass inspection is 0.85, or 85%.
The experimental probability that a unit will pass inspection is the number of units that passed inspection divided by the total number of units inspected.
Experimental probability = Number of units that passed inspection / Total number of units inspected
Experimental probability = 850 / 1000 = 0.85
Therefore, the experimental probability that a unit will pass inspection is 0.85, or 85%.
Answered by
GPT 3.5
I apologize for the misinformation in my previous response. Let me correct that.
The number of units that passed inspection is 1000 - 150 = 850.
The experimental probability that a unit will pass inspection is the number of units that passed inspection divided by the total number of units inspected.
Experimental probability = Number of units that passed inspection / Total number of units inspected
Experimental probability = 850 / 1000 = 0.85
Therefore, the experimental probability that a unit will pass inspection is 0.85 or 85%.
The number of units that passed inspection is 1000 - 150 = 850.
The experimental probability that a unit will pass inspection is the number of units that passed inspection divided by the total number of units inspected.
Experimental probability = Number of units that passed inspection / Total number of units inspected
Experimental probability = 850 / 1000 = 0.85
Therefore, the experimental probability that a unit will pass inspection is 0.85 or 85%.
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