How to solve #3 using energy I have two equal horizontal springs attached to each other...
3) I have two equal horizontal springs attached to each other on one end. The other ends of the spring are fixed (they do not move). The equilibrium length of each spring is 30 cm. I hang a 5 kg mass between the two springs (so that each of the springs now angles downward). The mass drops a distance of 10 cm before stopping. What is the spring constant?
Use energy to solve this. And the answer for k is almost5000
I have two equal horizontal springs attached to each other on one end. The other ends of the spring are fixed (they do not move). The equilibrium length of each spring is 30 cm. I hang a 5 kg mass between the two springs (so that each of the springs now angles downward). The mass drops a distance of 10 cm before stopping. What is the spring constant...
Use energy to solve this. The answer for k is approximately
4900
I have two equal horizontal springs attached to each other on one end. The other ends of the spring are fixed (they do not move). The equilibrium length of each spring is 30 cm. I hang a 5 kg mass between the two springs (so that each of the springs now angles downward). The mass drops a distance of 10 cm before stopping. What is the spring constant...
A massless rod with length L is
attached to two springs at its two masses (both m) at its two ends.
The masses are connected to springs. The springs can move in the
horizontal and vertical directions as shown in the figure and they
both have a stiffness k. Note that gravity acts. Assume the springs
are un-stretched when the rod is vertical. Find the equation of
motion for the system using 1. Newton’s second law 2. Conservation
of energy....
A particle P of mass m kg is attached to two fixed points A and B by two identical model springs, each of stiffness k and natural length lo- The point A is at a height 1/o above the point B. The particle is free to oscillate vertically under gravity. The stiffness of each spring is given by k = 4mg/10. The horizontal level passing through the fixed point A is taken as the datum for the gravitational potential energy....
Two identical springs of equilibrium length L and spring stiffness k are attached to opposite sides of a block of mass M totwo parallel walls a distance 2D from each other, where D < L. At what positions will the block be stable?
I need the answers for # 5 and #8
2) m m mi Now, three masses m, = 4.8 kg, m2 = 14.4 kg and m2 = 9.6 kg hang from three identical springs in a motionless elevator. The springs all have the same spring constant that you just calculated above. What is the force the top spring exerts on the top mass? 282.64 N Submit + 3) What is the distance the lower spring is stretched from its equilibrium...
number 6 solve
Two springs with spring constants k_1 and k_2, are connected with each other and attached to a block with mass m, as shown in Figure below.
I need answers for #5 and #7
2) m m2 ma Now, three masses (m, = 4.4 kg, m2 = 13.2 kg and mz = 8.8) hang from three identical springs in a motionless elevator. The springs all have the same spring constant given above. What is the magnitude of the force the bottom spring exerts on the lower mass? 86.24 N Submit + 3) What is the distance the middle spring is stretched from its equilibrium length? 79.85 cm...
Now consider 2 Springs A and B that are
attached to a wall. Spring A has a Spring constant that is 4 times
that of the Spring constant up Spring be. If the same amount of
energy is pro choir to stretch both Springs, what can be said about
the distance each Spring is stretched?
As illustrated in the figure, a spring with spring constant k is stretched from =0 to x = 3d, where x = 0 is...