Which statements are NOT true about Normal random variable X (X~N(mu, sigma))?
X is continuous random variable |
|
X is discrete random variable |
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Completely determined by mu and sigma |
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Symmetrical about 0 |
|
Has about 99% of observations within two sigmas from the mu |
Out of 50 students surveyed in a study: 35 are undergraduates in which there are 20 from NY, and 15 are graduate students in which there are 5 from NY. What is the probability that if a student surveyed is an undergraduate then he/she is from NY?
P(from NY) = 25/50 |
|
P(Ungrad and from NY) = 20/50 |
|
P(Ungrad) = 35/50 |
|
P(Undegraduate | from NY) = 20/25 |
|
P(from NY | Undegraduate) = 20/35 |
X is continuous random variable |
|
X is discrete random variable |
|
Completely determined by mu and sigma |
|
Symmetrical about 0 |
|
Has about 99% of observations within two sigmas from the mu |
Out of 50 students surveyed in a study: 35 are undergraduates in which there are 20 from NY, and 15 are graduate students in which there are 5 from NY. What is the probability that if a student surveyed is an undergraduate then he/she is from NY?
P(from NY) = 25/50 |
|
P(Ungrad and from NY) = 20/50 |
|
P(Ungrad) = 35/50 |
|
P(Undegraduate | from NY) = 20/25 |
|
P(from NY | Undegraduate) = 20/35 |
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