Phy Elasticity

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Questions and Answers

Which of the following best describes 'static forces'?

  • Forces that are constantly increasing over time.
  • Forces acting on an object only when it's accelerating.
  • Forces that cause rapid changes in an object's velocity.
  • Forces acting on an object at rest or moving at a constant velocity. (correct)

Under what condition is an object said to be in 'equilibrium'?

  • When the gravitational force is the only force acting on it.
  • When the net force acting on it is constant and non-zero.
  • When the object is experiencing constant acceleration.
  • When the net force and net torque acting on it are both zero. (correct)

What characterizes translational equilibrium?

  • The object is accelerating linearly.
  • The sum of all forces acting on the object is zero. (correct)
  • The sum of all torques acting on the object is zero.
  • The object is rotating at a constant angular velocity.

What is primarily prevented when an object is in rotational equilibrium?

<p>Rotational acceleration. (D)</p> Signup and view all the answers

How does lowering the Center of Gravity (CoG) affect stability?

<p>It increases stability. (B)</p> Signup and view all the answers

How does increasing the Base of Support (BoS) enhance stability?

<p>It provides a larger area within which the Line of Gravity can fall. (C)</p> Signup and view all the answers

What is the 'Line of Gravity' and why is it important for maintaining equilibrium?

<p>It's an imaginary vertical line extending from the CoG toward the ground, and stability is maximized when it falls within the BoS. (B)</p> Signup and view all the answers

How do core muscles contribute to maintaining equilibrium?

<p>By stabilizing the spine and trunk. (B)</p> Signup and view all the answers

What are the three key components of a lever system?

<p>Fulcrum, effort, and load. (D)</p> Signup and view all the answers

In a first-class lever, what is the arrangement of the fulcrum, effort, and load?

<p>The fulcrum is located between the effort and the load. (D)</p> Signup and view all the answers

What is the primary advantage of a second-class lever?

<p>Increasing force. (B)</p> Signup and view all the answers

Where is the effort applied in a third-class lever system?

<p>Between the fulcrum and the load. (A)</p> Signup and view all the answers

What does the term 'elasticity' refer to in the context of material properties?

<p>The ability of a material to return to its original shape after stress is removed. (A)</p> Signup and view all the answers

What parameters quantify elasticity of a material?

<p>Modulus of elasticity or Young's modulus. (D)</p> Signup and view all the answers

What is the importance of biomaterial science for medical students?

<p>It helps in understanding the mechanical properties and composition of materials used in biological systems. (A)</p> Signup and view all the answers

Which of the following is true about the elastic modulus of ceramics compared to polymers?

<p>Ceramics have a very high elastic modulus, while polymers have a low one. (A)</p> Signup and view all the answers

What defines a homogeneous material?

<p>A material with the same composition and properties throughout its entire volume. (A)</p> Signup and view all the answers

How does an isotropic material differ from an anisotropic material?

<p>Isotropic materials have identical properties in all directions, while anisotropic materials have properties that vary depending on the direction. (B)</p> Signup and view all the answers

What is the relevance of Hooke's Law in materials science?

<p>It relates the force needed to extend or compress a spring to the distance of that extension or compression. (D)</p> Signup and view all the answers

For an ideal spring obeying Hooke's Law, if the spring constant (k) is 500 N/m and the extension (x) is 0.1 meters, what is the force (F) required?

<p>50 N (B)</p> Signup and view all the answers

How does the total extension change when two identical springs (same spring constant, k) are connected in series?

<p>The total extension doubles for the same applied force. (D)</p> Signup and view all the answers

If two identical springs with spring constant k are arranged in parallel, how does this affect the overall spring constant of the system?

<p>The effective spring constant becomes 2<em>k</em>. (D)</p> Signup and view all the answers

According to the material, how is the force applied to stretch a material related to the length?

<p>Force applied is proportional to the length (A)</p> Signup and view all the answers

According to the material, how is the change in length related to the cross-sectional area?

<p>The change in length is inversely proportional to the cross-sectional area. (D)</p> Signup and view all the answers

How is Young's Modulus (E) defined in terms of stress ($\sigma$) and strain ($\epsilon$)?

<p>$E = \sigma / \epsilon$ (C)</p> Signup and view all the answers

Which of the following is a correct statement about stress?

<p>Stress is normal force acting on a cross-sectional area (C)</p> Signup and view all the answers

Which of the following correctly describes strain?

<p>Strain is the change in length divided by the original length (C)</p> Signup and view all the answers

What does the 'yield point' on a stress-strain curve represent?

<p>The point beyond which the material experiences plastic deformation. (D)</p> Signup and view all the answers

What type of deformation is represented by 'bending' in bones?

<p>Combined compression and tension on opposite sides of the bone. (D)</p> Signup and view all the answers

What factors influence the mechanical properties of bone?

<p>Age, gender, location in the body, temperature, and mineral content. (B)</p> Signup and view all the answers

How does bone density typically change as humans age, and what impact does this have on bone strength?

<p>Bones become less dense, decreasing strength. (A)</p> Signup and view all the answers

What characterizes Hookean elastic behavior in bone mineral?

<p>A linear stress-strain relationship. (D)</p> Signup and view all the answers

What is the experimental setup measuring in the bending experiment?

<p>The Youngs modulus of the metal beam. (A)</p> Signup and view all the answers

What is the main idea of the three-point bending test?

<p>Deformation is proportional to the applied force (C)</p> Signup and view all the answers

How does the stiffness coefficient k change depending on the material?

<p>It depends on the sample's size, shape, and material. (A)</p> Signup and view all the answers

Based on the materials, which of Human enamel, Human dentin, Cortical bone, Cancellous bone, Aluminium or Steel exhibits the greates Elastic modulus (GPa)?

<p>Human enamel (D)</p> Signup and view all the answers

Based on the materials, which of Human enamel, Human dentin, Cortical bone, Cancellous bone, Aluminium or Steel exhibits the smallest Compressive strength (MPa)?

<p>Cancellous bone (B)</p> Signup and view all the answers

In the provided graphic of a bone with epiphysis, diaphysis, etc., which section contains a medullary canal filled with bone marrow?

<p>The diaphysis. (D)</p> Signup and view all the answers

Flashcards

Static forces

Forces acting on an object at rest or moving at a constant velocity.

Equilibrium

State where the net force and net torque on an object are zero.

Translational equilibrium

Equilibrium where the sum of all forces is zero, ensuring no change in linear motion.

Rotational equilibrium

Equilibrium where the sum of all torques about any axis is zero, preventing rotational acceleration.

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Center of Gravity (CoG)

Point where body's mass is evenly distributed, affecting stability.

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Base of Support (BoS)

Area beneath the body that provides support, enhancing stability as it widens.

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Line of Gravity

Imaginary vertical line extending from the CoG to the ground, impacting stability if within the BoS.

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Muscle Strength and Joint Stability

Engagement of muscles and positioning of joints to maintain balance.

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Lever

A simple machine that lifts or moves a load using a rigid bar around a fulcrum.

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Fulcrum (Pivot)

Fixed point around which a lever rotates, often a joint in the body.

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Effort (Force)

Force applied by muscles to move a lever.

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Load (Resistance)

Weight or resistance that a lever moves.

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First-Class Lever

Lever with the fulcrum between the effort and load; can increase force or speed.

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Second-Class Lever

Lever with the load between the fulcrum and effort; always increases force.

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Third-Class Lever

Lever with the effort between the fulcrum and load; increases speed and range.

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Elasticity

The ability of a material to deform under stress and return to its original shape.

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Biomaterial science

Material science including medicine, biology, chemistry, tissue engineering, and material science.

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Biomaterial

Any matter or surface that interacts with biological systems.

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Homogeneous material

Material with the same composition and properties throughout its entire volume.

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Non-homogeneous material

Material whose properties vary across different regions.

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Isotropic material

Material with identical properties in all directions.

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Orthotropic material

Type of anisotropic material with axes of symmetry and properties are independent along axes.

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Hooke's Law

Force needed to extend or compress a spring is proportional to that distance.

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Equilibrium Length

Spring has original length no forces are applied.

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Elastic Material

Elastic material returns to it's unloaded dimensions when force is removed.

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Ideal Spring

An ideal spring's force proportional to, and in the opposite direction of spring compression.

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Fibrous Composite Structure

Collagen fibers and an inorganic matrix.

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Mechanical Properties

Age-related factors, Osteoporosis, and changes in tissue composition.

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Study Notes

  • Static forces are forces acting on an object at rest or moving at a constant velocity.
  • When the vector sum of forces equals zero, the forces are balanced and do not cause acceleration.
  • Examples of static forces: gravitational force, normal force, tension, and friction in stationary systems.

Equilibrium

  • Equilibrium happens when the net force and net torque on an object are zero. Types of equilibrium:
  • Translational equilibrium means the sum of all forces is zero, keeping an object at rest or moving uniformly.
    • ΣFx = 0, ΣFy = 0, ΣFz = 0
  • Rotational equilibrium means the sum of all torques is zero, preventing rotational acceleration.
    • Στ= 0

Factors Affecting Equilibrium

  • Center of Gravity (CoG) is the point where the body's mass is evenly distributed; lowering the CoG increases stability.
  • Base of Support (BoS) is the area beneath the body that supports its weight; a wider BoS enhances stability.
  • Line of Gravity is an imaginary vertical line extending from the CoG toward the ground; stability is highest when this line falls within the BoS.
  • Proper muscle engagement and joint positioning help maintain equilibrium.
  • Strong muscles counteract gravity and external forces to maintain balance.
  • Core muscles (abdominals, back, and pelvis) stabilize the spine and trunk for balance.
  • Lower limb muscles (quadriceps, hamstrings, calf muscles) support the body while standing or moving.
  • Upper body muscles help maintain posture and prevent imbalance, especially during lifting.

Levers

  • A lever is a simple mechanical device that lifts or moves a load using an applied force.
  • Levers consist of a rigid bar or beam rotating around a fixed point, known as the fulcrum.
  • Levers work on the principle of mechanical advantage.
  • In the body, levers are formed by bones, muscles, and joints, working together to produce movement. A lever includes three key components:
  • Fulcrum (Pivot): The fixed point around which the lever rotates, usually a joint.
  • Effort (Force): The force applied by muscles to move the lever.
  • Load (Resistance): The weight or resistance that the lever moves.

First-Class Lever

  • (Fulcrum is located between the effort and the load)
  • First-class levers can either increase force or speed depending on the relative distances between the fulcrum, effort, and load.
  • An example of a first-class lever in the human body is the neck during nodding.

Second-Class Lever

  • (Load is located between the fulcrum and the effort.)
  • Second-class levers always increase force but reduces speed and range of motion.
  • An example of a second-class lever is standing on tip-toes because the load (body weight) is located between the fulcrum (toes) and the effort (calf muscles).

Third-Class Lever

  • (Effort is applied between the fulcrum and the load).
  • Third-class levers increase speed and range of motion, but require more effort.
  • An example in the human body: holding a weight in hand during a bicep curl. The fulcrum is the elbow joint, the effort comes from the bicep muscle and the load is weight in the hand.

Elasticity

  • Elasticity is a material or object's ability to deform under stress and return to its original shape when stress is removed.
  • Elasticity is quantified by the modulus of elasticity or Young's modulus, describing a material's resistance to deformation.

Biomaterials

  • A biomaterial is any matter or surface that interacts with biological systems. Biomaterial science is multidisciplinary:
  • Medicine
  • Biology
  • Chemistry
  • Tissue engineering
  • Material science

Why Medical Students Should Know About Biomaterials:

  • Biomaterials knowledge allows understanding the regularities between the mechanical properties and composition of biomaterials.
  • Biomaterials knowledge allows modeling the physical properties of materials. Categories of biomaterials:
  • Metals
  • Composites
  • Nanomaterials
  • Biodegradable materials
  • Passive surface coatings
  • Materials derived from tissues
  • Natural and synthetic polymers
  • Biologically derived macromolecules
  • Bioactive and tissue adhesive materials

Elastic Modulus

  • Elastic modulus is high for ceramics and metals, but low for polymers.

Material Classification

  • Homogeneous materials have the same composition and properties throughout; physical and chemical characteristics are uniform.
  • Non-homogeneous materials vary in composition, structure, or properties across regions.

Isotropic Materials

  • Isotropic materials have identical properties in all directions.

Orthotropic Materials

  • Orthotropic materials are anisotropic with three mutually perpendicular axes of symmetry and different properties along each axis.

Hooke's Law

  • Hooke's Law is the force needed to extend or compress a spring by some distance is proportional to that distance (F = -kx).
  • An ideal spring has an equilibrium length.
  • F (Force) ∝ ΔL (length)
  • When two identical springs are in series, the length of the spring (L) ∝ ΔL (length).
  • When two identical springs are in parallel, ΔL (length) ∝ 1/ total number of SPRINGS
  • (ΔL) ∝ 1/A (cross-sectional area)

Young’s Modulus

  • AL ∝ F * L/A
  • F/A= E * ΔL/L
  • F/A = STRESS (N/m²)
  • ΔL/L= STRAIN (unitless)
  • E = Young’s Modulus (N/m²)
  • The Young's modulus (E) is a property of the material that tells us how easily it can stretch and deform.
  • E = F/A / ΔL/L = STRESS (σ) / STRAIN (ε)
  • Mechanical Deformations of Bones: bones can experience different types of mechanical deformations based on the applied load:
    • Unloaded
    • Compression
    • Tension
    • Bending
    • Shear
    • Torsion

Mechanical Properties of Bone:

  • Properties are influenced by age, gender, location in the body, temperature, mineral content, water amount, and diseases like osteoporosis.
  • As humans age, bones become less dense.
  • Bone properties can change due to age-related factors like osteoporosis or changes in tissue composition. Bones become more brittle and less dense with age.
  • Bone consists of collagen fibers and an inorganic matrix and can be examined as a fiber composite.
  • Longitudinal Direction: The orientation along the length of the bone in compression or tension.
  • Transverse Direction: Orientation perpendicular to the longitudinal axis and bending or shear forces act in this direction.
  • Bone mineral behaves following Hookean elasticity.
  • Collagen is a polymer displaying a J-shaped stress-strain curve.

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