Question

According to a law association, approximately 60% of the people who take the bar exam to practise law in the region pass the exam. Find the approximate probability that at least 61% of 300 randomly sampled people taking the bar exam will pass. Using a Normal approximation, what is the probability that at least 61% of 300 randomly sampled people taking the bar exam will pass?

p (p greater and equals to 0.61)

Answer #1

**Answer:**

**Given
that:**

**According to a law association, approximately 60% of
the people who take the bar exam to practise law in the region pass
the exam. Find the approximate probability that at least 61% of
300 randomly sampled people taking the bar exam will
pass.**

P = 0.60, n = 300

Calculate SE( ) =

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By the definition

According to a regional Bar Association, approximately 64% of
the people who take the bar exam to practice law in the region pass
the exam. Find the approximate probability that at least 67% of
400 randomly sampled people taking the bar exam will pass. Answer
the questions below. The sample proportion is 0.67. What is the
population proportion?

Bob is a recent law school graduate who intends to take the
state bar exam. According to the National Conference on Bar
Examiners, about 63% of all people who take the state bar exam
pass. Let n = 1, 2, 3, ... represent the number of times a person
takes the bar exam until the first pass. (a) Write out a formula
for the probability distribution of the random variable n. (Use p
and n in your answer.) (b) What...

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