Yes. 43 cartons, each with 3 eggs.
No, because 129 does not divide evenly into 6. Your answer is 21.5, which means you'd have 21 cartons holding 6 eggs and one carton holding 3 eggs.
No, 113 eggs cannot be evenly distributed into egg cartons holding 6 eggs each. To determine this, you can divide 113 by 6, which equals 18 with a remainder of 5. This means you would need 18 full cartons for 108 eggs, leaving 5 eggs that cannot fit into another full carton.
No because six is not a factor of 129.
idk do u no?
It does not have to be, it could be just broken up. If you did melt it down you could dilute it with water or some other fertilizer and it could be distributed more evenly.
The sample of tap water could be described as a homogeneous mixture because the ions are evenly distributed throughout the water. Specifically, it could also be described as a solution, as the ions are dissolved in the water.
Heterogeneous will be like Italian dressing because you have to shake it for all its contents to mix evenly on your salad, but if you leave it on the table all the different ingredients will settle back down. Its contents are not evenly distributed so its heterogeneous. Another example is water and oil. The oil always float on water. Homogeneous will be like koolaid because the sugar and water is evenly distributed.
I think it would be evenly mixed, because you can't see all the parts, but you can still pick the different pieces out physically. That's what I think but I could be wrong. o_o
Visible particles would be heterogeneous elements of a mixture. A truly homogeneous mixture would have no visible particles. However, you could still have an approximately homogeneous mixture with visible particles, evenly distributed throughout the mixture.
An art school buys 8 jars per carton. What is the least number of cartons they could buy to have 66 jars of paint?
Adding coloring before coagulation helps evenly distribute the color throughout the product, resulting in a more consistent appearance. If coloring is added after coagulation, it may not be distributed as evenly and could lead to a less uniform final product.
It could be seasonal (like more people in the winter), so any equations used to describe the level of absenteeism could be in terms of time through the year; in short, maybe.