If you have access to a TI-83 or 84-Plus calculator, try the following command:
binompdf(10, 0.25, 4). The output I get is 0.1460. Thus, the probability of getting a "4" is 0.1460.
If you do not have such a calculator, you may be able to find this result in a binomial probability table. Look for the table for n=10. It lists the possible outcomes {0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10}. In the column labeled 0.25 (the binomial probability), find the probability of getting a "4."
Answer:
What do u have to do. I don’t see a point on the graph
Step-by-step explanation:
Its counts up by 2's. week 1 - 28. week 2 - 30. week 3 - 32. week 4 - 34.
The last two numbers are five and four.
Answer:
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