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 = β(32/2) = β16 = 4. Therefore, there are 4 marbles in each bag.
12
24 red marbles
70
Find what is common so 19-3 = 16 and 16/2 = 8 therefor Ken has 8 marbles and Aziz has 8+3 =11 marbles
700 bags if each bag contains 8 marbles is a total of 5600 marbles.
56 marbles
56 marbles (TOTAL)
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 = β(32/2) = β16 = 4. Therefore, there are 4 marbles in each bag.
a bag contains 150 marbles some of the marbles are blue and the rest of the marbles are white in the bag there are 21 blue marbles for every 4 white marbles how many of each color marble blue and white are in the bag show or explain your thinking
52 43 34 30 WOW WHAT A DUMB QUESTION! Equally dumb answer: There are 52 marbles in each bag. Each bag also contains 43, 34 and 30 marbles.
12
48 times.
12 blue marbles
24 red marbles
12 blue marbles
24