06. We draw two cards one after the other from a deck of 52 cards. We see and note the color of the first paper and the type of the second paper. What is the sample space for the above experiment? Note. In the above experiments, where we draw two cards one after the other, we assume that we donot put the, first,card,back into the deck. Would it really be the case that if we rearranged the first card in the deck, the sample space in the above chance experiments would change? Investigate and justify your answer.

2) Бросается игральный кубик, у которого 2 грани красные, а 4 грани - желтые. Является ли равновозможными собыпия «выпала желтая грань» и «выпала красная грань»? 3) Случайный опы может закончиться одним из 4-х элементарных событий:

Two 6 -sided dice are rolled. Enter the probability that the sum of the dice is 12 . Give your answer as a fraction, simblified to its lowest terms. Ex: \( 3 / 4 \) instead of \( 9 / 12 \).

6) An auto parts store purchases rebuilt alternators from two suppliers. From Supplier A, 150 alternators are purchased and \( 2 \% \) are defective. From Supplier B, 250 alternators are purchased and \( 3 \% \) are defective. Given that an alternator is defective, find the probability that it came from Supplier B.

Two dice are rolled. Enter the size of the set that corresponds to the event that the sum of the dice is 3 .

Lisa forgot the password of an online service, but remembers that the password was just made of lowercase vowels \( (a, e, i, 0, u) \), was 4 characters long and contained at least one ' \( i \) '. How many possible passwords fulfill these requisites? Ex: 5