st six multiples of 3 printed, blue . , . . : . cl with the fir e There me 10 cards green car 3 mbers printed- Three cards are cards with the first four positive odd nu chosen in succession without replacement. 9. Event A: the 2\"d card chosen is odd-numbered d Event B: the last card chosen is green given that the 2\" card\" 18 blue 10. Event A: the 2nd card chosen is even-numbered given that the 1St card is blue Event B: the 3'\" card chosen is green given that the 15t card'is blue ' ' ' sold el bus Easy Could A. For each experiment, determine if the events are independent or dependent. Write I if the group of events are independent or D if dependent. a. A regular die is rolled twice. 1. Event A: first roll shows even number of dots() Event B: second roll shows 2 dots 2. Event A: first roll shows 1 dot Event B: second roll results to a sum of 7 b. Two cards are picked one-at-a-time from a deck of cards that are numbered 1 to 10. The card picked is returned to the deck. -(8) =(A) 3. Event A: first card is odd-numbered Event B: second card is even-numbered 4. Event A: first card shows a multiple of 3 Event B: second card is odd-numbered a hins A evil c. In a class, seven out of thirty students got impressive grades on their Math exam. Two students are chosen randomly from their class. 5. Event A: 1st student chosen got impressive Math grade Event B: 2nd student chosen got impressive Math grade 6. Event A: 1st student chosen did not get impressive Math grade Event B: 2nd student chosen got impressive Math grade d. In the production of electronic gadgets, not all were made in goodcondition. It was observed that for every 1 000 phones made by Phony, 5 were defective. As a quality checker, 4 phones are checked at random. 7. Event A: 1st phone chosen is defective Event B: 2nd and 3'd phones are not defective 8. Event A: last phone checked is defective Event B: third phone checked is not defective given 1st and 2nd are defective