Answered: 1. Using your kst value, what would the… | bartleby

Related questions

Question

1. Using your kst value, what would the displacement
from equilibrium be if you hung a 50g
mass from the spring?
kstat: 8.37+/-0.1
2. Usingy our kdyn value, what would the period of
oscillation be if you hung a 50g mass from
the spring?
kdyn: 12+/-1.0

Expert Solution

Trending now

This is a popular solution!

Step by step

Solved in 3 steps with 3 images

SEE SOLUTION Check out a sample Q&A here

Blurred answer

Similar questions

3
A horizontal spring (k=450n/m) with a mass of 0.75kg attached to it is undergoing simpleharmonic motion. Calculate thea. Periodb. Frequencyc. Angular frequency
1. A 7 kg mass is undergoing SHM with frequency 7.1 cycles/s. If the amplitude is 5.3 cm, calculate the energy of the mass. Energy:
Length of string: 100 cm Table 1-Effect of oscillation amplitude The bob’s Time to complete 5 cycles Mass of bob: 0.025 grams Initial bob angle: (degrees) Horizontal amplitude displacement Trial 1 -Sec Trail 2 -Sec Trial 3 -Sec Avg. 5 cycles. Std. Dev. 5 cycles Estimated period 1 cycle. 5 deg 32 cm 10 9.5 10 9.83 ,288 2.1 10 deg 52 cm 9.5 9.8 9.9 9.73 .208 1.9 15 deg 59 cm 9.9 10 9.7 9.866 .152 1.98 20 deg 70 cm 9.9 10 9.8 9.9 .1 1.98 25 deg 84 cm 9.9 10 9.9 9.933 .057 1.98 30 deg 97 cm 9.7 10.1 10 9.933 .208 1,94 Using the approximated formula for the period of the oscillation, and the measures of period (T) found in Table 1, estimate the value of g for each initial angle. Assuming a value of g equal to 9.81 m/s 2, calculate the relative error for each initial angle. Record your results in Table 1.a. formula: t=2pi sqrt l/g…
A 500g mass is undergoing simple harmonic oscillation that is described by the following equation for its position x(t) from equilibrium: n rad x(t) = (0.50m) cos (6.07 rad/s)t+ 6.0
5 kilogram object is suspended from a string. The string is 4 meters long. What is the period of the object ting as a pendulum? Express your answer a number of seconds, omitting the unit.
Macmillan Learning A simple pendulum oscillates between +4.0° (as measured from the vertical) on the surface of Earth. The length of the pendulum is 0.30 m. Define full as the amount of time that the pendulum takes to move from 4.0° to -4.0°, and define thalf as the amount of time that the pendulum takes to move from 2.0° to -2.0° during the same swing. tfull Compare the two times by determining the ratio thalf tfull = thalf
What is the max speed and the max acceleration of this figure and these values.