Angle Period (s) % Error 10° 1.66 7.26 20° 1.76 1.67 L 30° 1.78 0.55 40° 1.81 1.12 50° 1.82 1.68 60° 1.84 2.80 Pendulum Length (L) = 0.8m gravity (g) 9.81 m/s^2 Small Angle Approximation Period: L T=2π √g 2pi* square root(0.8/9.81) = 1.79 s^2 (1) Compare the Period equation governing the motion and the general equation for a straight line to explain why the graph you made will in fact be a straight line. Use this comparison to show what the value of the slope should be in terms of "g" and "x". What should the y-intercept of your graph be?
Angle Period (s) % Error 10° 1.66 7.26 20° 1.76 1.67 L 30° 1.78 0.55 40° 1.81 1.12 50° 1.82 1.68 60° 1.84 2.80 Pendulum Length (L) = 0.8m gravity (g) 9.81 m/s^2 Small Angle Approximation Period: L T=2π √g 2pi* square root(0.8/9.81) = 1.79 s^2 (1) Compare the Period equation governing the motion and the general equation for a straight line to explain why the graph you made will in fact be a straight line. Use this comparison to show what the value of the slope should be in terms of "g" and "x". What should the y-intercept of your graph be?
College Physics
10th Edition
ISBN:9781285737027
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Introduction
Section: Chapter Questions
Problem 48P
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University Physics 1 - Gravitation & Oscillation
I need help with this problem and an explanation of why its the answer described below:
A Simple Pendulum Lab (Image shown below):
What happens to the percent difference between the actual period and the small angle period as the angle increases? Explain why this matches what we expect.
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