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A fortune teller specialising in predicting the outcome of coin flips claims that he can successfully predict the outcome of a coin flip 60% of
A fortune teller specialising in predicting the outcome of coin flips claims that he can successfully predict the outcome of a coin flip 60% of the time. You suspect that he is actually more accurate than what he claims to be and decide to conduct hypothesis test.What should the null and alternative hypothesis be?
- H0 : P(success) = 0.5, H1 : P(success) > 0.6
- H0 : P(success) = 0.5, H1 : P(success) < 0.6
- H0 : P(success) = 0.6, H1 : P(success) > 0.6
- H0 : P(success) = 0.6, H1 : P(success) < 0.6
- H0 : P(success) = 0.5, H1 : P(success) > 0.5
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