Let's represent the number of marbles in each bag as x and the number of bags as 2x. Since each bag contains the same number of marbles, the total number of marbles can be expressed as x * 2x = 32. This simplifies to 2x^2 = 32. Solving for x, we find x = √(32/2) = √16 = 4. Therefore, there are 4 marbles in each bag.
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Well, well, well, looks like Bork needs a lesson in basic math. If he has 32 marbles in total and each bag has the same number of marbles, that means he has 8 bags (32 divided by 4). Since he has twice as many bags as marbles in each bag, there are 4 marbles in each bag (32 divided by 8). Math doesn't have to be a marble-ous mystery, darling.
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There is no possible solution since "you" would have to have a negative number at the start.
There are at least 11 green marbles in the bag.
Well, honey, if the pattern starts with 5 marbles, and each line has a number that's four less than twice the previous line, the sixth line would have 9 marbles. So, you better have 9 marbles lined up and ready to go if you want to keep this pattern going.
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