70
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.
700 x 8 = 5600
it's the LCM of 18 and 42 18 = 2x32 42 = 2x3x7 LCM = 2x32x7 = 126
Find what is common so 19-3 = 16 and 16/2 = 8 therefor Ken has 8 marbles and Aziz has 8+3 =11 marbles
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.
That would depend on how many yellow and blue marbles are in a pack. If yellow and blue marbles are sold separately and there are the same number of marbles in a pack, buy one of each. That's probably not the case.
6
The marbles are now in a ratio of 4:1 between them. Ben has 72 marbles Bill has 18 marbles
If each of three people was supposed to have the same amount of marbles, and there were nine total marbles, it is a division problem: 9/3=3 marbles each. You really need to offer more information.
56 marbles
At the simplest level, one would analyze the color of each marble, creating two piles of marbles (one red and one blue). If the person was not able to see colors, they might consider using a spectrometer (spectrograph). Measuring each marble individually, each marble would be placed in the device and the wavelength would be displayed by the device. Based on the wavelength (red is in the range of 620-750nm and blue is in the range of 450-475nm), the person would still create two piles of marbles, the higher wavelength one (indicating red) and the lower wavelength one (indicating blue).
700 bags if each bag contains 8 marbles is a total of 5600 marbles.
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.
The number of marbles that can fit into an empty bag would depend on the size of the marbles and the size of the bag. To calculate the maximum number of marbles that can fit, you would need to determine the volume of the bag and the volume of each marble. By dividing the volume of the bag by the volume of a single marble, you can find the maximum number of marbles that can fit into the bag.
You could solve by repetitive subtraction, or division. 45/8 = 5, with remainder of 5.So 5 boys can each have 8 marbles, which is 40 marbles, and there will be 5 marbles remaining.
The theoretical probability of randomly picking each color marble is the number of color marbles you have for each color, divided by the total number of marbles. For example, the probability of selecting a red marble is 3/20.
56 marbles (TOTAL)