What is the best way to guess on multiple-choice?
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What is the best way to guess on multiple-choice?
Here are a few of Poundstone’s tactics for outsmarting any multiple-choice test:
- Ignore conventional wisdom.
- Look at the surrounding answers.
- Choose the longest answer.
- Eliminate the outliers.
What is the best answer to guess on a multiple-choice test?
C
The idea that C is the best answer to choose when guess-answering a question on a multiple choice test rests on the premise that ACT answer choices are not truly randomized. In other words, the implication is that answer choice C is correct more often than any other answer choice.
What is the probability of a correct guess on the first try?
1/4096
Therefore, the probability of a correct guess on the first try is 1/4096.
What is the probability of 1 out of 8?
Number Converter
| 1 in __ | Decimal | Percent |
|---|---|---|
| 1 in 5 | 0.20 | 20\% |
| 1 in 6 | 0.17 | 17\% |
| 1 in 7 | 0.14 | 14\% |
| 1 in 8 | 0.13 | 13\% |
What is the probability of getting 5 multiple-choice questions answered correctly?
What is the probability of getting 5 multiple-choice questions answered correctly, if for each question the probability of answering it correctly is 1/3. The answer is 45/118, but I am unsure of how. Update: The book may have had the question worded incorrectly, because the answer stated is incorrect.
How many questions are there in a multiple choice quiz?
Guessing A multiple choice quiz has three questions, each with five answer choices. Only one of the choices is correct. You have no idea what the answer is to any question, and have to guess each answer. d. Find the probability of answering the first question correctly. e. Find the probability of answer the first two questions correctly.
How many questions are on the 328099 multiple choice quiz?
You have no idea what the answer is to any question, and h Question 328099: Guessing A multiple choice quiz has three questions, each with five answer choices. Only one of the choices is correct.
What are the odds of getting all 5 answers right?
In this scenario, there is a 25\% chance that the student guesses all 5 answers right and a 75\% chance that the student guesses no answer correctly. As you can see, the assumption of independence makes a big difference. You specified 4 correct answers on 5 questions, each of which has 4 answers.