minitorpedo
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and doesn't the force from friction need to be factored in too?
The discussion revolves around the behavior of springs in a mechanical system, specifically focusing on how the stretching of springs relates to their coil count and the forces acting on them. The original poster presents a scenario involving a spring with 14 coils that stretches under a load, which is then cut into two identical springs of 7 coils each. Participants explore how the spring constant changes with the number of coils and the implications for the stretching of the new springs.
Several participants have offered insights into the mechanics of the spring system, with some suggesting that the force acting on each spring is halved when two springs are used. There is acknowledgment of differing interpretations of the problem, and while some participants arrive at numerical answers, there is no explicit consensus on the correct approach or final answer.
Participants note the importance of understanding the relationship between spring constants, coil counts, and the forces involved. There is also mention of homework constraints that may limit the information available for solving the problem.
Argh! Dammit, I knew there was something that I'd left out, couldn't figure out what though!minitorpedo said:and doesn't the force from friction need to be factored in too?
You need to factor in the kinetic friction between the lower block and the table;Yes you're correct. However, you should note that m is the combined mass of both blocks (i.e. 15kg + 30kg). Do you understand why?minitorpedo said:haha, its ok, so its F_applied = Fspring+Ffriction
F spring is what we found, and Ffriction is mgu?
No problem, it was my pleasure, again I apologies for my fatal errorminitorpedo said:yes, i got it right. Thank you so much! i see that ur quote is from seneca, I am guessing that's Seneca High School in the lenape regional district, becasue I am from lenape. well once again thank u