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  1. When several springs are connected in parallel, the necessary force to deform them, simultaneously and by the same amount, is the sum of the necessary force to achieve the same amount of deformation for each one of them separately. The total force on n n springs is F = F1 +F2 + ⋯ +Fn F = F 1 + F 2 + ⋯ + F n and the force on each spring is ...

    • Mechanics

      When \(n\) springs with respective constants...

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      Acceleration in special relativity is not parallel to the...

    • Trigonometry

      angular momentum ballistic motion center of mass Classical...

    • Center of Mass

      angular momentum ballistic motion center of mass Classical...

  2. Dec 15, 2016 · The value of k can be found from the formula that applies to capacitors connected in parallel in an electrical circuit. k=k_1+k_2 Series. When same springs are connected as shown in the figure below, these are said to be connected in series. A constant force vecF is applied on spring 2. So that the springs are extended and the total extension ...

  3. In mechanics, two or more springs are said to be in series when they are connected end-to-end or point to point, and it is said to be in parallel when they are connected side-by-side; in both cases, so as to act as a single spring: More generally, two or more springs are in series when any external stress applied to the ensemble gets applied to ...

    • Topics
    • Description
    • Sample Learning Goals
    Springs
    Force
    Potential Energy
    Hooke's Law

    Stretch and compress springs to explore the relationships between force, spring constant, displacement, and potential energy! Investigate what happens when two springs are connected in series and parallel.

    Explain the relationships between applied force, spring force, spring constant, displacement, and potential energy.
    Describe how connecting two springs in series or parallel affects the effective spring constant and the spring forces.
    Predict how the potential energy stored in the spring changes as the spring constant and displacement change.
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  4. Up to A level you only have to consider sets of identical springs making up series and parallel combinations. Springs in series. Each spring experiences the same pull from the weight of the mass it supports. Therefore each spring extends the same amount as an individual spring would do.

  5. Stretch and compress springs to explore the relationships between force, spring constant, displacement, and potential energy! Investigate what happens when two springs are connected in series and parallel.

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  7. Nov 13, 2021 · Spring-damper in series. When x1 x 1 is the length of the spring and x2 x 2 is the length of the damper. The forces are given by: x =x1 +x2 Fd = −σ dx dt ,Fk = −k(x1 −x0) x = x 1 + x 2 F d = − σ d x d t , F k = − k (x 1 − x 0) Which means that the damping force depends on the velocity of the mass. From Newton we get:

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