have all heard that 98.698.6 degrees Fahrenheit (or 3737 degrees Celsius) is "normal body temperature." In fact, there is evidence that most people have a slightly lower body temperature. You plan to measure the body temperature of a random sample of people very accurately. You hope to show that a majority have temperatures lower than 98.6 degrees.98.6 degrees. Explain what the population proportion pp stands for in this setting. Give your null and alternative hypotheses in terms of p.of p. The population proportion pp is the true proportion of all people who have a body temperature lower than 98.698.6 degrees. The null hypothesis is that pp is equal to 0.5.0.5. The alternative is that pp is greater than 0.5.than 0.5. The population proportion pp is the proportion of people in this study who have a body temperature lower than 98.698.6degrees. The null hypothesis is that pp is equal to 0.5.0.5. The alternative is that pp is not equal to 0.5.to 0.5. The population proportion pp is the proportion of people in this study who have a body temperature lower than 98.698.6degrees. The null hypothesis is that pp is greater than 0.5.0.5. The alternative is that pp is equal to 0.5.to 0.5. The population proportion pp is the true proportion of all people who have a body temperature lower than 98.698.6 degrees. The null hypothesis is that pp is equal to 0.5.0.5. The alternative is that pp is less than 0.5.