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100

Find the probability that a randomly chosen student is a freshman.

0.2261

100

What do probability distributions have to add up to?

1

100

Sam gets a home run 3% of the time he is at bat. What is the chance that in 30 at bats, he gets at least 3 home runs?

0.06

200

Find the probability that a randomly chosen freshman plays video games.

0.6667

200

The probability of event C occurring is 0.6. What is the probability that C does not occur?

0.4

200

The probability of at least 8 successes in 12 trials given a probability of success of 45%.

What is DISTR (or 2nd VARS)--> 1-binomcdf(12,.45,7)?

300

Find the probability that a randomly chosen video game player is a freshman.

0.2609

300

What do we need to check before we can approximate a binomial situation with a Normal curve?

At least 10 expected successes and at least 10 failures (np > 10 and n(1-p) > 10)

300

Sam gets a home run 3% of the time he is at bat. What is the chance that in 30 at bats, he gets 4 or fewer home runs?

0.998

400

Are playing video games and being a freshman mutually exclusive? Explain.

no

400

What is the difference between geometric and binomial random variables?

Counting successes versus counting trials until success.

400

Sam gets a home run 3% of the time he is at bat. What is the chance that in 30 at bats, he gets exactly 1 home run?

0.372

500

Are playing video games and being a freshman independent? Explain.

no

500

When do you use cdf and when do you use pdf?

cdf = multiple values of X

pdf = one value

500

Sam gets a home run 3% of the time he is at bat. How many at bats can we expect before he gets a home run?

33.333