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Hookes' Law, Force and Extension
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Questions in this quiz (12)
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.
- Axtension
- Bompression
- Cdirectly
- Dproportional
- Eoad
- Force
- Glimit
- Hof
- Iproportionality
- Jstraight
- Kline
- Lorigin
- Mmaterial
- NF
- Ok
- Px
- Qorce
- RNm^-1
- Stiffness
- Tair
- Upposite
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.
- Adirectly
- Bproportional
- Cforce
- DHookes'
- ELaw
- Ftiffness
- Gonstant
- Hopposite
- Iparallel
- Jseries
- Khalved
- Lextension
- Mthe
- Nsame
- Odoubled
- Ptripled
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.

- Atop
- Bweight
- Cstretches
- Dw
- Eequal and opposite
- Fsupport
- Gpair of opposite forces
- Hextension
- IHookes' Law
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.
- Aconstant
- Bof
- Cproportionality
- DHookes'
- ELaw
- Fk
- GNm^-1
- Hhigher
- Iforce
- Jgradient
- Kxtension
- Lompression
- Mstraight
- Nmaterial
- Oeform
- Phape
5What does each point on the graph represent?

- ALimit of proportionality
- BElastic limit
- CYield point
- DBreaking force
- EWire breaks
- FUnloading curve parallel to LOP line
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).
- ALimit of proportionality
- BUnloading curve/line
- CBreaking force
- DBreaking point
- EYield point
- FElastic limit
- Gdirectly proportional
- Horigin
- Istraight line
- Jextension or compression
- Kplastically
- Lpermanently deformed
- Mlarge increase in extension
- Nlittle extra load
- Othe elastic limit
- Pinternal microscopic structure
- Qforce
- Rbreaks
- Sparallel
- Tintercepts
- Upermanent extension
- Velastically
- Wno
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.
- Aelastic
- Bplastic
- Coriginal
- Dpulled
- Eequilibrium
- Freturn
- Gpermanently
- Hmove
- Idon't
- Josition
- Kension
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].
- Asquash
- Bcompressive
- Ceformation
- Dithin
- Eecrease
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].
- Aithin
- Bxtend
- Ceformation
10The more flexible a material, the more it can bend without breaking.
- ATrue
- BFalse
11You can draw an unloading line on a force-extension graph of an object which experiences enough load to fracture it.

- ATrue
- BFalse
12Unloading Lines/Curves:
- When the load is removed, [blank_start]extension[blank_end] decreases.
- The unloading line is [blank_start]parallel[blank_end] to the loading line because the [blank_start]stiffness[blank_end] constant k is still the same (since the forces between the atoms are [blank_start]the same[blank_end] as they were during the loading).
- If the object is stretched beyond its [blank_start]elastic limit[blank_end] it deforms plastically and is [blank_start]permanently[blank_end] stretched. This means the unloading line doesn't go through the [blank_start]origin[blank_end].
- The [blank_start]area[blank_end] between the two lines is the [blank_start]work done to permanently deform the wire[blank_end].
- Aextension
- Bparallel
- Cstiffness
- Dthe same
- Eelastic limit
- Fpermanently
- Gorigin
- Harea
- Iwork done to permanently deform the wire
Information
- Description
- AS - Level Sally's Physics (Materials) Quiz on Hookes' Law, Force and Extension, created by Sally Lancaster on 12/03/2016.
- Author
- Sally Lancaster
- Language
- English
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