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Hookes' Law, Force and Extension

Sally Lancaster 12 questions

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  1. 1Hookes' Law:
    - An object obeys Hookes' Law if the e[blank_start]xtension[blank_end] or c[blank_start]ompression[blank_end] (Δx) of the object is [blank_start]directly[blank_end] [blank_start]proportional[blank_end] to the l[blank_start]oad[blank_end] or f[blank_start]orce[blank_end] applied to it (ΔF), up to the [blank_start]limit[blank_end] [blank_start]of[blank_end] [blank_start]proportionality[blank_end].
    - A force-extension graph for an object obeying Hookes' Law is a [blank_start]straight[blank_end] [blank_start]line[blank_end] through the [blank_start]origin[blank_end].
    - Hookes' Law applies to an object rather than to a [blank_start]material[blank_end].
    - Hookes' Law can be written as Δ[blank_start]F[blank_end] = [blank_start]k[blank_end]Δ[blank_start]x[blank_end] where k is the s[blank_start]tiffness[blank_end] of the object that is being stretched. k is called the f[blank_start]orce[blank_end] constant (or stiffness constant) and has units [blank_start]Nm^-1[blank_end].
    - The object will only deform if there's a p[blank_start]air[blank_end] of o[blank_start]pposite[blank_end] forces acting on it.
    Image for question 1
    1. Axtension
    2. Bompression
    3. Cdirectly
    4. Dproportional
    5. Eoad
    6. Force
    7. Glimit
    8. Hof
    9. Iproportionality
    10. Jstraight
    11. Kline
    12. Lorigin
    13. Mmaterial
    14. NF
    15. Ok
    16. Px
    17. Qorce
    18. RNm^-1
    19. Stiffness
    20. Tair
    21. Upposite
  2. 2Springs and Hookes' Law:
    - The extension or compression of a spring is [blank_start]directly[blank_end] [blank_start]proportional[blank_end] to the [blank_start]force[blank_end] applied up until the limit of proportionality so [blank_start]Hookes'[blank_end] [blank_start]Law[blank_end] applies.
    - For springs, k in the formula ΔF = kΔx can also be called the spring s[blank_start]tiffness[blank_end] or spring c[blank_start]onstant[blank_end].
    - Tensile or compressive forces in a spring act in the [blank_start]opposite[blank_end] direction to the tensile or compressive forces stretching or squashing it.
    - Springs in [blank_start]parallel[blank_end]: 2 or more springs connected side-to-side from the same end fixtures. If multiple springs are in parallel, the force in each of the springs is [blank_start]halved[blank_end] for 2 springs so overall [blank_start]extension[blank_end] is halved for 2 springs, etc.
    - Springs in [blank_start]series[blank_end]: 2 or more springs connected end-to-end. If multiple springs are in series, the force in each of the springs is [blank_start]the[blank_end] [blank_start]same[blank_end] so the overall extension is [blank_start]double[blank_end] for 2 springs, [blank_start]triple[blank_end] for 3, etc.
    Image for question 2
    1. Adirectly
    2. Bproportional
    3. Cforce
    4. DHookes'
    5. ELaw
    6. Ftiffness
    7. Gonstant
    8. Hopposite
    9. Iparallel
    10. Jseries
    11. Khalved
    12. Lextension
    13. Mthe
    14. Nsame
    15. Odoubled
    16. Ptripled
  3. 3If a metal wire is supported at the [blank_start]top[blank_end] and then a [blank_start]weight[blank_end] attached to the bottom, it [blank_start]stretches[blank_end]. The weight pulls down with force [blank_start]w[blank_end], producing an [blank_start]equal and opposite[blank_end] force of w at the [blank_start]support[blank_end]. Therefore there are a [blank_start]pair of opposite forces[blank_end] acting which cause an [blank_start]extension[blank_end] so [blank_start]Hookes' Law[blank_end] can apply.Image for question 3
    1. Atop
    2. Bweight
    3. Cstretches
    4. Dw
    5. Eequal and opposite
    6. Fsupport
    7. Gpair of opposite forces
    8. Hextension
    9. IHookes' Law
  4. 4Spring/Force/Stiffness Constant (k):
    - The [blank_start]constant[blank_end] [blank_start]of[blank_end] [blank_start]proportionality[blank_end] which relates force and extension or force and compression for an object which obeys [blank_start]Hookes'[blank_end] [blank_start]Law[blank_end].
    - It has symbol [blank_start]k[blank_end] and units [blank_start]Nm^-1[blank_end].
    - The [blank_start]higher[blank_end] an object's spring constant, the more [blank_start]force[blank_end] that is required to d[blank_start]eform[blank_end] it by a given amount.
    - The spring constant of an object is equal to the [blank_start]gradient[blank_end] of a force-e[blank_start]xtension[blank_end] or force-c[blank_start]ompression[blank_end] graph (the [blank_start]straight[blank_end] line part).
    - The spring constant of an object depends on its s[blank_start]hape[blank_end] as well as the [blank_start]material[blank_end] the object is made from.
    Image for question 4
    1. Aconstant
    2. Bof
    3. Cproportionality
    4. DHookes'
    5. ELaw
    6. Fk
    7. GNm^-1
    8. Hhigher
    9. Iforce
    10. Jgradient
    11. Kxtension
    12. Lompression
    13. Mstraight
    14. Nmaterial
    15. Oeform
    16. Phape
  5. 5What does each point on the graph represent?Image for question 5
    1. ALimit of proportionality
    2. BElastic limit
    3. CYield point
    4. DBreaking force
    5. EWire breaks
    6. FUnloading curve parallel to LOP line
  6. 6Points on a Force-Extension Graph:
    1. [blank_start]Limit of proportionality[blank_end] - the point beyond which the [blank_start]extension or compression[blank_end] of a loaded object or material is no longer [blank_start]directly proportional[blank_end] to the force (i.e. point beyond which Hookes' Law is no longer obeyed if graph started at the [blank_start]origin[blank_end]). Also the end of the [blank_start]straight line[blank_end] part of the graph.
    2. [blank_start]Elastic limit[blank_end] - the point beyond which a material or specimen is [blank_start]plastically[blank_end] deformed when it is being loaded (i.e. the point beyond which it does not return to its original dimensions when the load is removed thus being [blank_start]permanently deformed[blank_end]).
    3. [blank_start]Yield point[blank_end] - the point beyond which the material undergoes a [blank_start]large increase in extension[blank_end] with [blank_start]little extra load[blank_end]. It usually occurs at deformations a little beyond [blank_start]the elastic limit[blank_end]. It marks the point at which, the [blank_start]internal microscopic structure[blank_end] of the material starts to become re-organised.
    4. [blank_start]Breaking force[blank_end] - the maximum [blank_start]force[blank_end] a material can take before it breaks.
    5. [blank_start]Breaking point[blank_end] - the point at which the object [blank_start]breaks[blank_end].
    6. [blank_start]Unloading curve/line[blank_end] - [blank_start]parallel[blank_end] to the straight line part of the graph. Where it [blank_start]intercepts[blank_end] the extension axis shows the [blank_start]permanent extension[blank_end] of the object/material (i.e. back to the origin means the object behaves [blank_start]elastically[blank_end] so suffers [blank_start]no[blank_end] permanent extension).
    Image for question 6
    1. ALimit of proportionality
    2. BUnloading curve/line
    3. CBreaking force
    4. DBreaking point
    5. EYield point
    6. FElastic limit
    7. Gdirectly proportional
    8. Horigin
    9. Istraight line
    10. Jextension or compression
    11. Kplastically
    12. Lpermanently deformed
    13. Mlarge increase in extension
    14. Nlittle extra load
    15. Othe elastic limit
    16. Pinternal microscopic structure
    17. Qforce
    18. Rbreaks
    19. Sparallel
    20. Tintercepts
    21. Upermanent extension
    22. Velastically
    23. Wno
  7. 7A Deformation can be Elastic or Plastic:
    A material will show [blank_start]elastic[blank_end] deformation up to its elastic limit, and [blank_start]plastic[blank_end] deformation beyond it.
    - If a deformation is elastic, the material returns to its [blank_start]original[blank_end] shape once the forces are removed.
    - When the material is put under t[blank_start]ension[blank_end], the atoms of the material are [blank_start]pulled[blank_end] apart from one another. Atoms can move slightly relative to their [blank_start]equilibrium[blank_end] positions, without changing p[blank_start]osition[blank_end] in the material. Once the load is removed, the atoms [blank_start]return[blank_end] to their equilibrium distance apart.
    - If a deformation is plastic, the material is [blank_start]permanently[blank_end] stretched.
    - Some atoms in the material [blank_start]move[blank_end] position relative to one another. When the load is removed, the atoms [blank_start]don't[blank_end] return to their original positions.
    Image for question 7
    1. Aelastic
    2. Bplastic
    3. Coriginal
    4. Dpulled
    5. Eequilibrium
    6. Freturn
    7. Gpermanently
    8. Hmove
    9. Idon't
    10. Josition
    11. Kension
  8. 8Compression:
    - A type of force which acts w[blank_start]ithin[blank_end] an object or material to [blank_start]squash[blank_end]/shorten the object or material.
    - It can be used to mean a d[blank_start]ecrease[blank_end] in the size of a material sample when a [blank_start]compressive[blank_end] force is applied to it.
    - Compression is sometimes called compressive d[blank_start]eformation[blank_end].
    Image for question 8
    1. Asquash
    2. Bcompressive
    3. Ceformation
    4. Dithin
    5. Eecrease
  9. 9Tension:
    - A force acting w[blank_start]ithin[blank_end] an object or material in a direction that would e[blank_start]xtend[blank_end] the object or material.
    - Extension is sometimes called tensile d[blank_start]eformation[blank_end].
    Image for question 9
    1. Aithin
    2. Bxtend
    3. Ceformation
  10. 10The more flexible a material, the more it can bend without breaking.
    1. ATrue
    2. BFalse

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Description
AS - Level Sally's Physics (Materials) Quiz on Hookes' Law, Force and Extension, created by Sally Lancaster on 12/03/2016.
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