Question: Jane has a stepdaughter in high school, and she has concerns about whether she will get into college after graduation. The school claims that at least 95% of their students go to college immediately after high school. However, Jane is skeptical about that claim. She randomly selects 46 seniors in the high school, and finds that 37 of them will be attending college in the fall. At the .05 level of significance, does Jane have evidence against the claim made by the high school?