In analyzing the data from both tests conducted on the element lokium, we observe a clear trend in the number of cubes removed over the trials, indicative of the decay process correlating to the half-life of the element. The half-life of lokium is established at 4.5 trials, a value evidenced by the trials' results where approximately half of the original 100 cubes is removed. In Test One, the half-life is reached after Trial 4, where 47 cubes remain, signaling that around half of the original cubes have decayed. In Test Two, the half-life was reached in Trial 5 when 42 cubes remain, again closely aligning with the expected decay pattern. Comparing the data trends from both tests, we see a similar decay pattern, with a consistent reduction in the number of remaining cubes as the trials progress. If a third test were to be conducted, we would expect to see a continued trend of cube removal, potentially reaching around 25 cubes remaining by the end of Trial 6, further supporting the consistency of the half-life of lokium observed in the initial tests. The data reflects an orderly progression in decay, adhering to the principles of radioactive decay commonly associated with similar elements.
Geological age lab report using 100 cubes. Trial #-Number of cubes removed, number of cubes remaining. Test One: Trial 1- 21,79 trail 2 -16,63 trail 3- 9, 54 trial 4- 7,47 trial 5- 7,40 trail 6 -8, 32 trail 7- 3, 29 trail 8- 4,25 trial 9-5,20 trail 10- 3,17 trial 11- 4,13 trial 12- 1,12
Test two: trial 1-14, 86 trial 2- 18,68 trail 3-10,58 trial 4- 7, 51 trial 5- 9,42 trial 6- 9,33 trial 7- 5, 28 trail 8-1,27 trial 9- 5,22 trail 10- 5,17 trial 11- 1, 16 trail 12- 3, 13.
Data analysis before drawing conclusions you'll need to look for patterns and trends in the data write a paragraph describing the data in any patterns or trans you see in the data of the half-life lokium. Include in the following paragraph: what is the half-life of the element lokium? The half-life of lokium is 4.5. After which trial did you reach the half-life of locum for each test? On the first test I reached the half-life of lokium on trial number 4 on the second test I reached the half-life of lokium on trial number 5. how do you the data graphs compare l? what would you expect a third test to look like?
5 answers
After conducting a series of controlled rolls to simulate the radioactive decay of lokium, I found a rock sample containing 20 atoms of lokium. To determine the absolute age of the rock, I performed multiple rolls, each representing one thousand years. Starting with 100 cubes, I rolled and removed cubes according to the simulated decay process. It took me a total of nine rolls to reduce the number of remaining cubes down to 20. To calculate the age of the rock, I multiply the number of rolls by 1,000 years per roll. Therefore, the age of the rock is determined to be 9 rolls x 1,000 years/roll, resulting in an absolute age of 9,000 years. This imaginary scenario illustrates how the decay of lokium can be used to ascertain the age of geological samples, providing insight into the timeline of Earth's history.
After conducting a series of controlled rolls to simulate the radioactive decay of lokium, I found a rock sample containing 20 atoms of lokium remaining. To determine the absolute age of the rock, I referred to the data from Test One. Starting with 100 cubes, I rolled and removed cubes according to the simulated decay process. Based on the results from Test One, it took a total of nine rolls to reduce the number of remaining cubes down to 20. To calculate the age of the rock, I multiply the number of rolls by 1,000 years per roll. Therefore, the age of the rock is determined to be 9 rolls x 1,000 years/roll, resulting in an absolute age of 9,000 years. This scenario illustrates how the decay of lokium, as shown in Test One, can be used to ascertain the age of geological samples, providing insight into the timeline of Earth's history.