acceleration due to gravity lab report using spark generato

#ACCELERATION DUE TO GRAVITY LAB REPORT USING SPARK GENERATO HOW TO#

Peters, Student-friendly precision pendulum, TPT 37,Īrt Stinner and Don Metz, Pursuing the ubiquitous pendulum, TPT 41,ĭouglas A. Russell Akridge, Period and amplitude, TPT 36, 507-508 (1998). Jackson, Rendering the 'Not-So-Simple' Pendulum Experimentally Accessible, TPT 34, 86-89 (1996). Pushkin, Teaching the Nonlinear Pendulum, TPT 32, 248-251 (1994).Ĭindy Schwartz, The Not-So-Simple Pendulum, TPT 33, 225-228 (1995).ĭavid P. Takashi Araki, Measurement of simple pendulum motion using flux-gate magnetometer, AJP 62, 569-571 (1994). Vincent Santarelli, Joyce Carolla, and Michael Ferner, A New Look at the Simple Pendulum, TPT 31, 236-238 (1993). Boyko, Linearization of the simple pendulum, AJP 59, 979-981 (1991). Yan, Generation of simple harmonic motions, AJP 50, 940-943 (1982).īruse Demardo and Richard Masada, A Not-So-Obvious Pendulum Experiment, TPT 28, 51-52, (1990). Alford, Approximation for Horizontal Motion of a Plane Pendulum, AJP 42, 417-418 (1974).Ĭ. Miller, More Realistic Treatment of the Simple Pendulum without Difficult Mathematics, AJP 42, 298-303 (1974). Gupta, The Critical Points of a Simple Pendulum, AJP 40, 478-480 (1972).Įli Maor, A Repertoire of S.

Haddad, Simple Pendulum Experiment, AJP 36, 273, (1968). Seung-Ping Li and Shih-Yu Feng, Precision Measurement of the Period of a Pendulum Using an Oscilloscope, AJP 35, 1071-1073 (1967).ĭouglas J. Smith, Precision Measurement of Period vs Amplitude for a Pendulum, AJP 32, 632-633, (1964). Denman, Amplitude-Dependence of Frequency in a Linear Approximation to the Simple Pendulum Equation, AJP 27, 524-525, (1959). Anderson, Approximations in Physics and the Simple Pendulum, AJP 27, 188-189, (1959).

McKown, An Experiment Illustrating the Elliptic Integral of the First Kind, AJP 19, 188, (1951). Wells, A Demonstration Laboratory for Advanced Dynamics, AJP 13, 147-15, (1945). G1-01: EXAMPLES OF SIMPLE HARMONIC MOTION THE PENDULUMĭ. Thus you get the value of g in your lab setup.REFERENCES REFERENCES SECTION G G1: SIMPLE HARMONIC MOTION Then take an average value of the four g values found. So in this case for four data sets, you will get 4 values of g. Substitute each set of period (T) and length (L) from the test data table into the equation, and calculate g.

#ACCELERATION DUE TO GRAVITY LAB REPORT USING SPARK GENERATO HOW TO#

Now for each of the 4 records, we have to calculate the value of g (acceleration due to gravity) Now see, how to calculate and what formula to use. Table 1: Recording the following data for 4 sets of string length (1) Time for 10 oscillations & (2) Period (T) Calculating g (acceleration due to gravity) Record the data in the table below following the instructions in the section above. Use appropriate formulae to find the period of the pendulum and the value of g (see below).Repeat step 4, changing the length of the string to 0.6 m and then to 0.4 m.Change the length of the string to 0.8 m, and then repeat step 3.Note: Divide the time by 10 to calculate the period of the swings, where the period is the time needed by the pendulum for one complete swing. Use a stopwatch to record the time for 10 complete oscillations. Move the mass so that the string makes an angle of about 5° with the vertical.Measure the effective length of the pendulum from the top of the string to the center of the mass bob.Set up the apparatus as shown in the diagram:.

Acceleration due to gravity lab report using spark generato