Margaret and alice play a game involving two fair-number cubes with faces labeled 1 through 6. if margaret tosses a sum of 6 on her next turn, she wins the game. otherwise, the game continues.

what is the probability that margaret will win on her next turn?
the answer is a fraction

Margaret will toss a sum of 6, if one of the following situations occurs:
1. The first cube is 1 , the second cube is 5 : sum 6.
2. The first cube is 2, the second cube is  4: sum 6.
3. The first cube is 3, the second cube is  3: sum 6.
4. The first cube is 4, the second cube is 2 : sum 6.
5.  The first cube is 5, the second cube is 1 : sum 6.
So, there are 5 possible situation that suit for Margaret.
The probability that Margaret will win is:
number of "good" situation/ number of all possible situations .
There are 24 possible situations, so the probability is: 5/24

than do 23.50 times 18 and then divide your answer by 100 than you will get x.

20000 as first it increases by 2500 then by 5000 so next it will increase by 10000