5- It is desired to measure the value of gravitational acceleration (g) with the help of a simple pendulum. Accordingly, it takes 5 measurements for the 20 oscillation periods of the pendulum and the length of the rope. Using this information, find the mean value (gor) for gravitational acceleration. Ölçüm Sayıları T(s) L (cm) 1. 25.26 39.6 2. 25.55 40.3 3. 24.92 39.9 4. 25.15 39.5 5. 25.01 40.7 a) 970 b) 998 980 995 e) 989 c)

5- It is desired to measure the value of gravitational acceleration (g) with the help of a simple pendulum. Accordingly, it takes 5 measurements for the 20 oscillation periods of the pendulum and the length of the rope. Using this information, find the mean value (gor) for gravitational acceleration. Ölçüm Sayıları T(s) L (cm) 1. 25.26 39.6 2. 25.55 40.3 3. 24.92 39.9 4. 25.15 39.5 5. 25.01 40.7 a) 970 b) 998 980 995 e) 989 c)

Name: 5- It is desired to measure the value of gravitational acceleration (
Uploaded: 2024-03-20T06:58:04.000Z
Channel: Bartleby
Description: 5- It is desired to measure the value of gravitational acceleration (g) with the help of a simple pendulum. Accordingly, ittakes 5 measurements for the 20 oscillation periods of the pendulum and the length of the rope. Using thisinformation, find th

College Physics

11th Edition

ISBN:9781305952300

Author:Raymond A. Serway, Chris Vuille

Publisher:Raymond A. Serway, Chris Vuille

Chapter13: Vibrations And Waves

Section: Chapter Questions

Problem 65AP: A simple pendulum has mass 1.20 kg and length 0.700 m. (a) What is the period of the pendulum near...

See similar textbooks

Similar questions

A simple pendulum has mass 1.20 kg and length 0.700 m. (a) What is the period of the pendulum near the surface of Earth? (b) If the same mass is attached to a spring, what spring constant would result in the period of motion found in part (a)?
You are working in an observatory, taking data on electromagnetic radiation from neutron stars. You happen to be analyzing results from the neutron star in Example 11.6, verifying that the period of the 10.0-km-radius neutron star is indeed 2.6 s. You go through weeks of data showing the same period. Suddenly, as you analyze the most recent data, you notice that the period has decreased to 2.3 s and remained at that level since that time. You ask your supervisor about this, who becomes excited and says that the neutron star must have undergone a glitch, which is a sudden shrinking of the radius of the star, resulting in a higher angular speed. As she runs to her computer to start writing a paper on the glitch, she calls back to you to calculate the new radius of the planet, assuming it has remained spherical. She is also talking about vortices and a superfluid core, but you dont understand those words.
An object of mass m is hung from a spring and set into oscillation. The period of the oscillation is measured and recorded as T. The object of mass m is removed and replaced with an object of mass 2m. When this object is set into oscillation, what is the period of the motion? (a) 2T (b) 2T (c) T (d) T/2 (e) T/2
A rod extending between x = 0 and x = 14.0 cm has uniform cross-sectional area A = 9.00 cm2. Its density increases steadily between its ends from 2.70 g/cm3 to 19.3 g/cm3. (a) Identify the constants B and C required in the expression = B + Cx to describe the variable density. (b) The mass of the rod is given by m=allmaterialdV=allxAdx=014.0cm(B+Cx)(9.00cm2)dx Carry out the integration to find the mass of the rod.
You are looking at a small, leafy tree. You do not notice any breeze, and most of the leaves on the tree are motionless. One leaf however, is fluttering hack and forth wildly. After a while, that leaf stops moving and you notice a different leaf moving much more than all the others. Explain what could cause the large motion of one particular leaf.
A house is advertised as having 1 420 square feet under its roof. What is area in square meters? (a) 4 660 m2(b) 132 m2 (c) 158m2 (d) 132 m2 (e) 10.2m1
What is the period of a pocket watch of mass m = 1.20 kg and length L = 0.356 m (14 inch), in second? Use g = 10 m/s2. Your answer needs to have 2 significant figures, including the negative sign in your answer if needed. Do not include the positive sign if the answer is positive. No unit is needed in your answer, it is already given in the question statement.
A 52.6 cm-long pendulum takes 2.50 minutes to undergo 104.1 complete oscillation cycles. (a) Compute the pendulum's period (in s). (b) Determine the acceleration due to gravity (in m/s²) at the place where the pendulum is located. m/s²
A conical pendulum has length / and the angle made by the string with vertical is 0 = 38° . The mass of the object is m=140 g. If the period of the circula motion of the object is T=1.74s find the length of the string. Take g=10m/s. Round your answer to two decimal places. m
Fs = kx 6000 N= 400 N/m x = 15 cm 6.In a spring experiment the results were as follows: Force (N) 1 4 5 7 Length (mm) 50 58 70 74 82 90 102 125 Extension (mm) 8 20 24 32 40 52 75 a. What is the length of the spring when unstretched? b. Complete the 'Extension' row of the table C. Plot a graph of extension against force. Circle the anomalous point. d. Mark the limit of proportionality on your graph (elastic limit). е. What load would give an extension of 30mm? f. What would be the spring length for a load of 4.5N? g. Extension: Determine a value for the spring constant in this example. DELL
1. Calculate the period of a pendulum. Write down the kinetic energy and potential energy for a pendulum within the small angle approximation ( cosø=1- Let the initial angle be ø, and let go (initial velocity=0). Use Eq. (4.57) with appropriate limits of integration to find the period of the pendulum. Compare it with known result. pxr dx If - l = Eq 4.57
A 1.2-kg mass oscillates according to the equationx(t)=0.18 cos(4.5t),where the position x(t) is measured in meters. a) What is the period, in seconds, of this mass? b) What is the maximum acceleration of the mass, in meters per square second?