4:
Since each question has 3 possible answers so we have
p = 1/3
Here number of correct answer will be binomial distribution with parameters n=10 and p=1/3. The mean and SD is

The largest usual value is

Answer : to get 7 or more
5:
The z-score for X = 9.8 is

The required probability is

When taking a 10 question multiple choice test. Where each question has 3 possible answers. yes,...
When taking a 11 question multiple choice test, where each question has 4 possible answers, it would be unusual to get or more questions correct by guessing alone. Give your answer in the box above as a whole number.
A multiple choice test is given, in which each question has 5 possible answers. As part of an experiment in how students approach test-taking, the probabilities for getting answers correct just by guessing are calculated. If the test has 20 questions, what is the probability of getting 4 questions correct
You are taking a 18 question multiple choice test, where each question has 5 possible answers. Identify n and p. Write p as a fraction. n = p = Find the mean and standard deviation of the binomial random variable. Write your answers as a fraction, expression or decimal with at least 4 decimal places. M = = What would be an unusually high number of correct questions? Give your answer in the box above as a whole number. or...
A multiple choice test has 26 questions, and each has four possible answers, of which one is correct(i.e. the probability of guessing correctly is 0.25). If a student guesses on every question, a) find the probability of getting exactly 11 correct. b) Would it be unusual to guess correctly on exactly 11questions? Why?
When taking multiple choice test with 4 options for answers, there is a 25% chance that you will get the question right just by random guess. You wish to determine how many correct answers you can get just by random guessing on a 100 question multiple choice test. np>10np>10, At least 10 expected successes. n(1−p)>10n(1−p)>10, At least 10 expected failures. Approximate with N(np,np(1−p)) Binomial Distribution None of the above. Normal Population Distribution Uniform Distribution
3. You are taking a multiple-choice quiz that consists of 6 questions. Each question has four possible answers, only one of which is correct. To complete the quiz, you randomly guess the answer to each question. a) Find the chance of guessing exactly three answers correctly b) Find the chance of guessing more than four answers correctly
5. A student takes a multiple-choice exam where each question has 5 possible answers. He works a question correctly if he knows the answer, otherwise he guesses at random. Suppose he knows the answer to 80% of the questions. (a) What is the probability that on a question chosen at random the student gets the correct (b) Given that the student gets the correct answer to this question, what is the probability answer? that he actually knew the answer?
On a multiple choice test, each question has 3 possible answers. If you make a random guess on the first question, what is the probability that you are correct?
(1 point) A multiple-choice test consists of 22 questions with
possible answers of a, b, c, d. Estimate the probability that with
random guessing, the number of correct answers is at least 12.
The answer above is NOT correct. (1 point) A multiple-choice test consists of 22 questions with possible answers of a, b, c, d. Estimate the probability that with random guessing, the number of correct answers is at least 12. 0.0029
A student answers all 48 questions on a multiple-choice test by guessing. Each question has four possible answers, only one of which is correct. Approximate the probability that the student gets at least 22 correct answers by using the normal distribution. The probability is: