A person was trying to figure out the probability of getting two heads when flipping two coins. She flipped two coins 25 times, and in 4 of these 25 times, both coins landed heads. On the basis ofthis outcome, she claims that the probability of two heads is 4/25, or 16%. Is this an example of an empirical probability or a theoretical probability? Explain.Choose the correct answer below.OA. This is an example of empirical probability because it is based on the relative frequency at which an event happens after infinitely many repetitions.B. This is an example of theoretical probability because it is not based on an experiment.OC. This is an example of theoretical probability because it is based on an experiment.OD. This is an example of empirical probability because it is based on an experiment.

Probability is the chance that an unsure event will occur with this probability. Basically, the…

Answered: A person was trying to figure out the…

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Which is a true statement about theoretical probability of an event? A. It requires an experiment to be done B. It is based on intuition C. It is always the same as experimental probability D. It is based on analyzing all possible outcomes
Two friends argue over who brushes their teeth more often. To settle the argument, they keep track of the number of mornings and nights they brush and calculate a probability. These are shown in the table. Braxton Arabella Probability of brushing in morning 0.79 0.85 Probability of brushing in evening 0.81 0.72 Who is more likely to brush both morning and evening? Assume all events are independent.
You ask a neighbor to water a sickly plant while you are on vacation. Without water, the plant will die with a probability of 0.9. With water, it will die with a probability of 0.55. You are 86 % certain the neighbor will remember to water the plant.When you are on vacation, find the probability that the plant will die.Answer: You come back from the vacation and the plant is dead. What is the probability the neighbor forgot to water it?Answer:
Q: If 5% of the people are carriers of a certain disease and 10% of them are young, what is the probability that the young person will be a carrier? For disease if we know that young people make up 20% of the population?
Several friends chartered a boat for a day's fishing. They caught a total of 63 fish. The table below provides information about the type and number of fish caught. Determine the empirical probability that the next fish caught is a kingfish. Fish Number caught Grouper Shark Flounder Kingfish 11 20 6 26 P(kingfish) = (Simplify your answer. Type a fraction.)
Can you please help me understand the process of solving this question?
Help me fast so that I will give Upvote.
How to calculate the probability that at least 15 but not more than 17 of 19 the patients will recover?
Which of the following do you think could possibly be true? A. The number of students enrolled at a university decresed by 100% from last year B. The probability that an NFL team win the super bowl this year is 110% C. A student flips a coin 10 times and obeserves 65% of the time the coin lands on tails D.85% of students at a university are enrolled full-Time
It is estimated that 26% of all California adults are college graduates and that 32% of California adults exercise regularly. It is also estimated that 20% of California adults are both college graduates and regular exercisers. lt a list of formulas.) Answer the questions below. (If necessary, consult a (a) Among California adults, what is the probability that a randomly chosen regular exerciser is a college graduate? Round your answer to 2 decimal places. (b) What is the probability that a California adult is a regular exerciser, given that he or she is a college graduate? Round your answer to 2 decimal places. 0
Consider events A and B that are independent. Let P(A) = 0.2 and P(B) = 0.1. What is the probability that both events will occur? 0.28 0.3 0.02 0.006

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