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Next, let's consider the effect of linking fibers to the same connecting point on either end....
Simple Harmonic Motion. Effective Spring Constant: In Part I you measured the keffective of the two...
Simple Harmonic Motion.
Effective Spring Constant: In Part I you
measured the keffective of the two springs acting
together. If the two springs had k1 and k2
individually, how would they combine to get keff?
Systemic Error: Leveling Air Track: We level
the air track in this lab because it's good lab procedure in
general, but in fact in this lab a not-level (but still straight)
air track shouldn't change any of our results. Explain why this is
true (for...
We usually ignore the kineticenergy of the moving coils of a spring, but let's try...
We usually ignore the kinetic energy of the moving coils of a spring, but let's try to get a reasonable approximation to this. Consider a spring of mass M, equilibrium length L0, and spring constant k. The work done to stretch or compress the spring by a distance L is , where X = L - L0.Part AConsider a spring, as described above, that has one end fixed and the other end moving with speed v. Assume that the speed of points along...
How can we do the same thing but for the mass 1? Thank you! Consider a...
How can we do the same thing but for the mass 1?
Thank you!
Consider a two-mass-spring flexible mechanical system given below. Mass 1 Mass 2 In the system, u(t) is the input force, k = 1 is the spring constant, #1 and x2 are, respectively, the displacements of Mass 1 and Mass 2, which have masses of mı = m2 = 1. Assume that there is no friction on the surfaces. (a) Drive a differential equation of the mechanical...
2. In many mechanical positioning systems there is flexibility between one part of the system and...
2. In many mechanical positioning systems there is flexibility between one part of the system and another. The figure below depicts such a situation, where a force u(t) is applied to the mass M, and another mass m is connected to it. The coupling between the objects is often modeled by a spring constant k with a damping coefficient b, although the actual situation is usually much more complicated than this. y(t) m M ut) no friction no friction a)...
I need guidance here is the graph that I just created for #2 FI= \kAl 1....
I need guidance
here is the graph that I just created for #2
FI= \kAl 1. Where k is the spring constant and Al is the change in the length of the spring. This relationship is called Hooke's Law. In your class vou will discuss this in more detail and include direction, and any appropriate offset or discussion of relaxed or equilibrium position. we find the spring constant by applying a force and measuring how far the spring stretches from...
A ball is kicked from a location < 6, 0, -9> m (on the ground) with...
A ball is kicked from a location < 6, 0, -9> m (on the ground) with initial velocity<-13, 17.0, -4> m/s. The ball's speed is low enough that air resistance is negligible (a) What is the velocity of the ball 0.6 s after being kicked? (Use the Momentum Principle!) 11.2 4 m/S (b) In this situation (constant force), which velocity will give the most accurate value for the location of the ball 0.6 s after it is kicked? the arithmetic...
please answer all prelab questions, 1-4. This is the prelab manual, just in case you need...
please answer all prelab questions, 1-4.
This is the prelab manual, just in case you need background
information to answer the questions. The prelab questions are in
the 3rd photo.
this where we put in the answers, just to give you an
idea.
Lab Manual Lab 9: Simple Harmonic Oscillation Before the lab, read the theory in Sections 1-3 and answer questions on Pre-lab Submit your Pre-lab at the beginning of the lab. During the lab, read Section 4 and...
All changes saved A Point of Release Equilibrium Position - Equilibrium- Position Point of A...
All changes saved A Point of Release Equilibrium Position - Equilibrium- Position Point of A sphere of mass mi, which is attached to a spring, is displaced downward from its equilibrium position as shown above left and released from rest. A sphere of mass m2, which is suspended from a string of length I, is displaced to the right as shown above right and released from rest so that it swings as a simple pendulum with small amplitude. Assume...
Simple Harmonic Motion.
Effective Spring Constant: In Part I you
measured the keffective of the two springs acting
together. If the two springs had k1 and k2
individually, how would they combine to get keff?
Systemic Error: Leveling Air Track: We level
the air track in this lab because it's good lab procedure in
general, but in fact in this lab a not-level (but still straight)
air track shouldn't change any of our results. Explain why this is
true (for...
We usually ignore the kinetic energy of the moving coils of a spring, but let's try to get a reasonable approximation to this. Consider a spring of mass M, equilibrium length L0, and spring constant k. The work done to stretch or compress the spring by a distance L is , where X = L - L0.Part AConsider a spring, as described above, that has one end fixed and the other end moving with speed v. Assume that the speed of points along...
How can we do the same thing but for the mass 1?
Thank you!
Consider a two-mass-spring flexible mechanical system given below. Mass 1 Mass 2 In the system, u(t) is the input force, k = 1 is the spring constant, #1 and x2 are, respectively, the displacements of Mass 1 and Mass 2, which have masses of mı = m2 = 1. Assume that there is no friction on the surfaces. (a) Drive a differential equation of the mechanical...
2. In many mechanical positioning systems there is flexibility between one part of the system and another. The figure below depicts such a situation, where a force u(t) is applied to the mass M, and another mass m is connected to it. The coupling between the objects is often modeled by a spring constant k with a damping coefficient b, although the actual situation is usually much more complicated than this. y(t) m M ut) no friction no friction a)...
I need guidance
here is the graph that I just created for #2
FI= \kAl 1. Where k is the spring constant and Al is the change in the length of the spring. This relationship is called Hooke's Law. In your class vou will discuss this in more detail and include direction, and any appropriate offset or discussion of relaxed or equilibrium position. we find the spring constant by applying a force and measuring how far the spring stretches from...
A ball is kicked from a location < 6, 0, -9> m (on the ground) with initial velocity<-13, 17.0, -4> m/s. The ball's speed is low enough that air resistance is negligible (a) What is the velocity of the ball 0.6 s after being kicked? (Use the Momentum Principle!) 11.2 4 m/S (b) In this situation (constant force), which velocity will give the most accurate value for the location of the ball 0.6 s after it is kicked? the arithmetic...
please answer all prelab questions, 1-4.
This is the prelab manual, just in case you need background
information to answer the questions. The prelab questions are in
the 3rd photo.
this where we put in the answers, just to give you an
idea.
Lab Manual Lab 9: Simple Harmonic Oscillation Before the lab, read the theory in Sections 1-3 and answer questions on Pre-lab Submit your Pre-lab at the beginning of the lab. During the lab, read Section 4 and...
All changes saved A Point of Release Equilibrium Position - Equilibrium- Position Point of A sphere of mass mi, which is attached to a spring, is displaced downward from its equilibrium position as shown above left and released from rest. A sphere of mass m2, which is suspended from a string of length I, is displaced to the right as shown above right and released from rest so that it swings as a simple pendulum with small amplitude. Assume...
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