Spring force and frictionless mass vs speed

AI Thread Summary
The discussion focuses on a physics problem involving a mass attached to a spring on a frictionless surface. The mass, initially at rest, is pushed to stretch the spring and comes to a stop after moving 15.0 cm. The key equation for solving the problem involves energy conservation, specifically relating kinetic energy and spring potential energy. A participant suggests incorporating a force term to better approach the solution. The conversation highlights the importance of understanding energy transfer in spring-mass systems.
wind
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Homework Statement


A mass
(m = 1.35 kg),
originally at rest, sits on a frictionless surface. It is attached to one end of an unstretched spring
(k = 747 N/m),
the other end of which is fixed to a wall (see figure below). The mass is then pushed with a constant force to stretch the spring. As a result, the system (which consists of the wall, spring and mass) comes to a momentary stop after the mass moves 15.0 cm. Find the following.(e) speed of the mass 4.50 cm into the motion

Homework Equations



The Attempt at a Solution


I tried 1/2mv^2 = 1/2K (x1^2-x2^2)
v= sqrt(K ( (0.15^2-0.045^2))/m

not sure how to solve this .. been at it for a while now.
 

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I haven't tried to solve it but... when the mass comes to a momentary halt you know all the applied energy is stored in the spring.
 
Hello wind, and welcome to PF.

Your attempt is based on an equation for energy conservation.
You might need another term. How about something that features F ?
 
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