Finding Mass Using the Inertial Balance Theory: Physics can be referred to as the study of various properties of matter and energy. Matter can best be described by looking at the mass of an object. Mass is the amount of material that is in an object. Mass can be found by using a spring scale, a balance scale, or an inertial balance.
Inertia is the resistance by mass to any change in its state of motion. Scientific Law states that mass and inertial forces are directly proportional. The purpose of the inertial balance is to measure the different inertia’s between different masses therefore providing a mathematical and very accurate method of measuring mass. Experimentation showed that if a mass was put into some form of periodic motion, the mass could be measured fairly accurately by measuring the oscillation period and comparing it to a known mass period.
The relationship m 1 = m 2 T 12/T 22 was discovered. Objective: After completing the experiment, we will be able to find the mass of objects using an inertial balance and compare them to accepted measures. Materials: C-clamps, inertial scale, a watch with a second hand, and a triple beam balance. Procedure: 1) The class will measure the period of oscillation of their balance pans when they are empty. The accepted period will be the average of the class. To find the period, you will measure the amount of time it takes for your balance to complete 20 oscillations.
The Term Paper on What Is the Mass Balance of a Glacier, How Is It Measured and What Is Its Relationship to Climate.
Ice sheets, ice caps and valley glaciers compose the main elements of glacial environments. Many different processes deriving from their movement, as well as marine aeolian and fluvial influences, affect these environments putting them amongst the most complex present on Earth today. Vital to the health of a glacier is its mass balance. Mass balance comprises of accumulation; all processes that ...
The period (T) will be computed by taking your time and dividing it by 20. This will be recorded as T 2. 2) You will then measure the mass of your empty pan (including all screws) and record this as m 2. 3) You will then measure the mass of one c-clamp. Record this as m 1 accepted. 4) Using the inertial balance, find the time it would take for 20 oscillations of the c-clamp (which should be attached to the empty pan).
Divide your time by 20 and record this as T 1. 5) Find the experimental mass of both the c-clamp and the empty pan by using the formula from page one. Record this as m total. 6) Find the difference between the m total and m 2 and record this as m 1 experimental. 7) In a utopian world, m 1 experimental should equal m 1 accepted. 8) Find your percent error by using the following formula: % Error = (accepted-experimental) / accepted 9) Repeat using varying amounts of c-clamps for up to three trials.
Data: Trial # T 2 M 2 M 1 accepted T 1 Total M 1 experimental 1. 2 67. 9 122. 9.
3 152 84. 12. 2 67. 9 248. 4. 35 207.
9 1403. 2 67. 9 382. 45 393.
74 275. 84 M 1 accepted M 1 experimental % Error 122. 9 84. 1 31. 6%248.
4 140 43. 6%382 275. 48 27. 88%Calculations: See last page.
Post Lab Questions: 1) What observations can you make about the periods of each of the trials? Why do you think that this was the case? As we increased the mass in the inertial balance, the periods also increased. That was the case because mass and inertial forces are directly proportional-as one increases, the other does the same, and vice versa. 2) What were some of the sources of error within this lab? There was human error, it was difficult to count the oscillations of the balance and to keep the correct time when using a watch with just a second hand. There could also have been errors, either human or because a scale was slightly off, in the measuring of the masses. Conclusion: The theory for this lab mentioned accuracy, something we for whatever reason did not get in our results. Even with the error and lack of accuracy, however, Scientific Law still held true in that the masses and inertial forces did show to be directly proportional..
The Essay on Error, Uncertainties and Measurements
... pounds? The standard kilogram is equal to2.2046 pounds. % error=|accepted value-experimental value|x100 Accepted value % error=|143.2990000 lbs -143 lbs |x100 143.2990000 lbs ... scale must be located which has nearly lined up. Record the observed data. To get the measurement, the previous ... Find the mean, a.d. and A.D. Suppose that your group is required to make only four determinations for the mass ...
