Researchers set up an experiment testing extra sensory perception (ESP; psychic ability). In this experiment, there were two cards, a red card (diamonds) and a black card (spades). One person would hold a card so that only they could see it and the person being tested for ESP would then say which card it was while blindfolded in the adjacent room. In this experiment, the probability of successfully naming the card at random (random selection for two categories) is the null hypothesis being tested. Null probability of success = random selection among the two card types. One individual claiming ESP powers successfully identified 3 cards out of 10 ESP trials. Use the binomial test to compare this result with the null probability of success. binom.test(x, n, p = p, alternative = c("two.sided")) What is the p-value of this test? (please report to 3 decimals, example = 0.999)

Researchers set up an experiment testing extra sensory perception (ESP; psychic ability). In this experiment, there were two cards, a red card (diamonds) and a black card (spades). One person would hold a card so that only they could see it and the person being tested for ESP would then say which card it was while blindfolded in the adjacent room. In this experiment, the probability of successfully naming the card at random (random selection for two categories) is the null hypothesis being tested. Null probability of success = random selection among the two card types. One individual claiming ESP powers successfully identified 3 cards out of 10 ESP trials. Use the binomial test to compare this result with the null probability of success. binom.test(x, n, p = p, alternative = c("two.sided")) What is the p-value of this test? (please report to 3 decimals, example = 0.999)

College Algebra (MindTap Course List)

12th Edition

ISBN:9781305652231

Author:R. David Gustafson, Jeff Hughes

Publisher:R. David Gustafson, Jeff Hughes

Chapter8: Sequences, Series, And Probability

Section8.7: Probability

Problem 46E: Assume that a survey of 282 people is taken to determine the opinions of doctors, teachers, and...

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