As no two lima beans are the exact same size, then they can’t be expected to have the exact same mass. To negate these differences in the beans of our sample, we randomly gather and weigh three groups of beans. Each groups mass is added together. The simple math of dividing the total mass of all of the beans in the three groups by the number of beans which were weighed produces the average mass of one bean. This would be the equivalent of what is now called the molar mass. Now one needs only to weigh a sample of that bean and then divide by this determined average mass, to predict the total number of beans in the sample being investigated. This procedure is repeated for the other three types of beans and a pattern
As no two lima beans are the exact same size, then they can’t be expected to have the exact same mass. To negate these differences in the beans of our sample, we randomly gather and weigh three groups of beans. Each groups mass is added together. The simple math of dividing the total mass of all of the beans in the three groups by the number of beans which were weighed produces the average mass of one bean. This would be the equivalent of what is now called the molar mass. Now one needs only to weigh a sample of that bean and then divide by this determined average mass, to predict the total number of beans in the sample being investigated. This procedure is repeated for the other three types of beans and a pattern