Suppose the probability of getting a job interview from a single application is $p$, and you submit $n$ independent applications. Which expression gives the probability of getting at least one interview if you submit between $1$ and $10$ applications?

Suppose the probability that a flight is on time is $P(ext\{on\; time\})\; =0.70$, the probability that it is less than $5$ minutes late is $P(ext\{less\; than\; \}5ext\{\; min\; late\})\; =0.15$, and the probability that it is more than $5$ minutes late is $P(ext\{more\; than\; \}5ext\{\; min\; late\})\; =0.15$. What is the probability that the flight will be no more than $5$ minutes late (to 2 decimals)?

Which of the following statements about probability is not true?

The lengths of time it takes for new light bulbs to burn out are an example of which type of data?

In the context of probability, what does it mean to say that the trials of an experiment are independent?

If $134$ students in a class of $200$ passed an exam, what percent of the class passed?

Which of the following is a required condition for a discrete probability function?

In the context of probability and statistics, what does it mean if data are reproducible but not accurate?

Which of the following are valid ways of expressing probability? Select one option.