Refer to the previous question. Using a 1% level of significance, we conclude that: there is sufficient evidence that the site is suitable for a wind turbine. there is insufficient evidence that the site is suitable for a wind turbine. there is sufficient evidence that the site is unsuitable for a wind turbine. the probability that the site is suitable for a wind turbine is greater than 0.01. there is insufficient evidence that the site is unsuitable for a wind turbine. In order to generate electricity with a wind turbine, a site should have an annual average wind speed over 7.8 miles per hour (mph). One candidate site was monitored for a year and a sample of 42 readings of wind speed averaged 8.3 mph. Assume wind speeds follow a normal distribution with standard deviation 2.6 mph. The landowner of this site conducts a hypothesis test to determine whether this site is suitable for a wind turbine. What is the P-value for the appropriate test of significance? 0.1292 0.0934 0.1131 0.0853 0.1056