Spring pendulum with and without weight

AI Thread Summary
The discussion centers on solving the equations for a spring pendulum, specifically comparing scenarios with and without weight. A user calculated the spring coefficient (k) as 0.18 based on a length of 0.50m but expressed doubt about the accuracy after finding a period time of 32 seconds. The conversation emphasizes the importance of showing all work and drawing a free body diagram for clarity. Additional assistance is requested to confirm the calculations and provide guidance. The need for thorough verification in physics problems is highlighted.
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Homework Statement
Weight, the mass of which is 4,9 kg, hangs on a spring which is swinging with a period time of 0,5 seconds. For how much does a spring shorten, when weight is removed?
Relevant Equations
Equations are stated below
Equations provided:
1575667394523.png
for a spring pendulum and m replaced with L and k with g for the same pendulum, but with no weight attached.

Greetings

I tried solving this by stating that the length is 0,50m (since no length of the spring is given) and turning around the equation for the spring coefficient (k), from which i got 0,18 as the coefficient. Can someone confirm this is the correct result? Even though it looks right, I doubt it is correct, because when i put it into the original equation, i get a period time of 32 seconds...
confused[1].gif


Any help is appreciated :)
 
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If you have a vertical spring of constant ##k## and you hang mass ##m## from it, by how much extra distance does the spring stretch? Draw a free body diagram. Should you need additional help, please show all your work, not just the answer you got. Thanks.
 
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