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Created by Donal OHara
over 1 year ago
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Question | Answer |
It is known that 78% of patients recover from a disease without treatment. In a trial, 100 patients take a new drug and 85 recover. Jacob believes this provides evidence that the drug is effective... | |
Party Z received 36% of the vote in the last general election. In a recent survey of 80 people, 25 indicated they would vote for Party Z. Does this provide evidence that support for the party has changed? | |
Gavin has a six-sided die. He believes it shows more 5s than it should. | |
Blood testosterone levels are normally distributed with mean 24nmol/L and standard deviation 6nmol/L. A sprinter gives two samples after a race with an average blood testosterone level of 34nmol/L. Does this provide evidence that their testosterone level is above the mean? | |
The national mean score in Mathematics GCSE was 4.73 with standard deviation 1.21. A sample of 50 students from a particular school had mean 4.81. i) State two assumptions necessary to carry out a hypothesis test to see if the mean was higher in this school. | 1. The standard deviation has not changed. 2. The sample was random. [NOT population normally distributed, as sample size is large enough for CLT.] |
The national mean score in Mathematics GCSE was 4.73 with standard deviation 1.21. In a sample of 50 students from a particular school had mean 4.81. ii) State the hypotheses in a test to see if the mean was higher in this school. | |
The correlation coefficient between the mass and height of students in a sample of six students was 0.85. State the hypotheses for a test of whether mass and height are positively correlated. | |
The correlation coefficient between the amount of water used in a town and the temperature over a 30-day period is 0.85. Jane thinks there is a correlation between water used and temperature. State the null and alternative hypotheses she should use to test her suspicion. | |
Independent (and no others) | |
No effect. (Linear Scaling does not affect PMCC) | |
Underlying distribution not normal (and sample size is small). [To use the Wilcoxon signed-rank test you need to believe that the distribution is symmetrical and suspect its median value.] |
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