Jane and kyle decided to roll a number cube to see who would start the game. jane will start if a 1,2, or 3 appears in kyle will start if a 4,5, or 6 appears. suppose they rolled the number cube 10 times and jane’s numbers appeared four times while kyle’s numbers appeared six times. a. what is the experimental probability jane’s number will appear on the next roll? b. what is the experimental probability kyle’s number will appear on the next roll? c. what is the theoretical probability jane’s number will appear on the next roll? d. why are the probabilities in part a and c different? can someone answer these questions also quick i have a few questions i don’t understand but i have to turn in my paper tomorrow you though very much!

What additional information could be used to prove that δxyz ≅ δfeg using asa or aas? check all that apply. ∠z ≅ ∠g and xz ≅ fg ∠z ≅ ∠g and ∠y ≅ ∠e xz ≅ fg and zy ≅ ge xy ≅ ef and zy ≅ fg ∠z ≅ ∠g and xy ≅ fe

Before simplifying, how many terms are there in the expression 2x - 5y + 3 + x?

Suppose we have a set of small wooden blocks showing the 26 letters of the english alphabet, one letter per block. (think of scrabble tiles.) our set includes 10 copies of each letter. we place them into a bag and draw out one block at a time. (a) if we line up the letters on a rack as we draw them, how different ways coukl we fill a rack of 5 letters? (b) now suppose we just toss our chosen blocks into a pile, and whenever we draw a letter we already have, we put it back in the bag and draw again. how many different piles of 5 blocks could result? possible? piles will contain at least one repeated letter? (c) if we draw out 5 blocks wit hout looking at them, how many different piles are (d) if we draw out 5 blocks without looking at them, how many of the possible 2. (4) consider the following formula. 12 give two different proofs, one using the factorial formulas and the other combina torial.