To find the weight of one box, first convert the total weight into grams: 1 kg 729 g equals 1729 grams. Then, divide this total weight by the number of boxes: 1729 g ÷ 4 = 432.25 g. Therefore, one box weighs 432.25 grams.
If 4 boxes weigh 1,792 grams in total, we can find the weight of one box by dividing the total weight by the number of boxes. Therefore, 1,792 grams divided by 4 equals 448 grams. Thus, one box weighs 448 grams.
Let the number of boxes Indira sold be (3x) and the number Laura sold be (5x). Together, they sold (3x + 5x = 8x) boxes. Setting this equal to 160, we have (8x = 160), which gives (x = 20). Therefore, Indira sold (3x = 60) boxes and Laura sold (5x = 100) boxes.
To find the tension in each wire, we first need to consider the total weight being supported by the wires. If there are four boxes each weighing 100 N, the total weight is 400 N. Assuming the boxes are suspended evenly and each wire supports one box directly, the tension in each wire would be equal to the weight of one box, which is 100 N. If the boxes are arranged differently or if additional information about the setup is provided, the calculations could change.
205,200
25200
One box weighs 448g.
If 4 boxes weigh 1,792 grams in total, we can find the weight of one box by dividing the total weight by the number of boxes. Therefore, 1,792 grams divided by 4 equals 448 grams. Thus, one box weighs 448 grams.
there are 33 boxes because if you count 3 that's 3. then the 2 boxes inside each big box that's 6 small boxes. and that makes 9 boxes. then you have 4 even smaller boxes. 4 multiplied by six makes 24. then you add 9 plus 24 and get 33.
Let the number of boxes Indira sold be (3x) and the number Laura sold be (5x). Together, they sold (3x + 5x = 8x) boxes. Setting this equal to 160, we have (8x = 160), which gives (x = 20). Therefore, Indira sold (3x = 60) boxes and Laura sold (5x = 100) boxes.
To keep the system in equilibrium, the force exerted on each box should be equal to half of the weight of that box. This is because the weights are equal, so the force needed to balance them will also be equal.
To find the tension in each wire, we first need to consider the total weight being supported by the wires. If there are four boxes each weighing 100 N, the total weight is 400 N. Assuming the boxes are suspended evenly and each wire supports one box directly, the tension in each wire would be equal to the weight of one box, which is 100 N. If the boxes are arranged differently or if additional information about the setup is provided, the calculations could change.
9
205,200
25200
ur bad kid
26,880 seconds.
12,300 seconds.