Hello, I need help with the following.

1. Compare the table to prove or disprove of the statement.
2. What criteria statement proves it?
3. What is the probability of a non fiction book?
4. Please find the probability of each.
5. What is the probability that a random person attends the football game that is an upper class student?
6. What is the probability of selecting a two then an odd number?

I hope you're able to help me as I need this to help my understanding. I hope to hear from you soon, and thank you!

5. Is AABC =ADCB? Complete the table to prove or disprove this statement. C D A B Statement Reason\f6. IsASTU =AWXY? If so, what criteria statement proves that ASTU =AWXY? S Y 17 cm X 24 cm 25 cm 24 cm U W7. The two way table below shows the amount of time students spent studying for their Chemistry test and the grade they earned on the test. 0 - 50 51 - 70 71 - 90 91 - 100 Totals 0 - 1 hour 7 12 0 1 20 1 - 2 hours 4 5 12 8 29 2 - 3 hours 4 18 22 45 More than 0 3 18 15 36 3 hours Totals 12 24 48 46 130 What is the probability that a randomly selected student will study for one to two hours? What is the probability that a randomly selected student will study more than three hours and earn a 71 to 90? What is the probability that a randomly selected student will earn a 91 - 100 given they study for two to three hours? 8. A student goes to the library. The probability that she checks out a fiction book is 0.45, a work of non-fiction book is 0.28, and both fiction and non-fiction book is 0.10. What is the probability that the student checks out a fiction or non-fiction book?9. You are choosing two cards from a standard deck of cards. What is the probability of selecting a two then an odd number card? 10. At Lewisville University, they are looking into how often students attend football games. Here are the results: . .45% of students regularly attend the football games . Of those that attend football games regularly, 35% are rst-year students and 64% are upper-class students. . Of those that do no attend football games, 25% are rst-year students and 34% are upper-class students What is the approximate probability that a randomly selected person will be attending the football game given they are an upper-class student