Engineering Physics Question Bank Solutions

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1 MARK—QUESTION

2 MARK ---QUESTION

3 MARK --- QUESTION

4/5 MARK ----QUESTION


COURSE: DPMT 

SEMESTER: I 

SUBJECT: ENGINEERING PHYSICS

2 mark - questions

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1 Define Stress

Ans. The restoring force per unit area is called stress

             The unit of stress N/m2

                 Stress=F/A

2. Define Strain

Ans. The ratio of change in dimension to its original dimension is called strain.

 3. State Hooke’s Law and express in mathematical form

Ans. According to Hooke’s law, within elastic limits stress is proportional to strain, i.e.,

 

                            Stress a Strain =Stress/Strain=Constant =E

      

The constant of proportionality E is known as modulus of elasticity.

F=-kx, where k is the spring constant. The negative sign represents that the displacement is in the direction opposite to the direction of applied force.

 

4.  Define surface tension or coefficient of surface tension

Ans. It is defined as the work done per unit area in increasing the surface area of a liquid under isothermal condition.

Unit N/m

5. State Boyle’s law

Ans. The law states that at constant temperature, the volume of a given mass of a gas is inversely proportional to its pressure.

                           v 1/p

                    P1V1=P2V2=constant

 

6.  State Charle’s law

 

Ans. The law states that pressure remaining constant, the volume of a given mass of a gas is directly proportional to its absolute temperature.

                                 vαt

7. Define specific heat

Ans. Specific heat is defined as heat required to raise the temperature of 1 kg of the material by 1 Kelvin. Its unit is kilo calorie/kg K or Joule/kg K having dimensional formula as[ M0L2T-2ϴ-1].

 

8. Define specific heat at constant volume Cv

Ans. The specific heat at constant volume is the amount of heat required to raise the temperature of one gram gas through 1 C when the volume of the gas is kept constant.

 

9. Define specific heat at constant pressure Cp

Ans. The specific heat at constant pressure is the amount of heat required to raise the temperature of one gram gas through 1 C when the pressure of gas is kept constant.

10.  Write Mayer’s Relation

 

Ans. If Cp and Cv are molar specific heats of an ideal gas at constant pressure and constant volume respectively then Mayer’s relation is stated as

Cp - Cv = R

Where R is universal gas constant having value R= 8.3 Joulse mol-1K-1

11.  What is Conduction?

Ans. It is the mode of transmission of heat in which heat is transfrred from a region of higher temperature to a region of lower temperature without the bodily movement of the molecules of a substance.

 

12.  What is Convection?

Ans. It is the process in which particles near the source of heat absorbs energy, become lighter and rises upwards. Liquids and gases are heated by convection.

 

13.  What is Radiation?

Ans. It is the mode of transfer of heat in which heat is transferred from source to the object without any intervening medium taking part.

 

14.  State Newton’s law of cooling

Ans. The law states that the rate of loss of heat radiated by the body is directly proportional to the temperature difference between body and surroundings so long as the difference is small

                                        mc dΦ/dt ᾃ(Φ1 ------Φ2)

15.  State the different types of unit systems.

Ans.

(i)             CGS System

(ii)            FPS System

(iii)           MKS System

    16. Define dimensionless variables

Ans. Quantities which are variables but not having dimension are called dimensionless variables. e.g specific gravity, strain

17.  Define dimensional variables

Ans. Variable quantities which have some dimension are called dimensional variables, e.g force, momentum, acceleration etc.

 

18.  Define dimensionless constants

Ans. The constant quantities which have no dimensions are called dimensionless constants, e.g. pure numbers or some constants

 

19.  Define dimensional constants

Ans. Some constants like velocity of light, gravitational constant have got a fixed value and also have dimensions. These constants are called dimensional constants.

 

20.  What is dimensional formula?

Ans. A dimensional formula is an expression which shows how and which of the fundamental quantities enter into the units of physical quantity.

 

21.  Deduce the dimensional formula for (A) Pressure (B) Work

Ans.

Therefore, the dimension formula of work is [ML2 T-2]


22.     If the value of acceleration due to gravity (g) =9.8 m/s2, what will be its value in CGS system.

Ans.

 

 

23.  State conservation of momentum

Ans. The law states that if no external force acts on a closed system of objects, the momentum of the closed system remains constant, i.e when two or more bodies act upon one another, their total momentum remains constant, provided no forces acting on it.

24 What are the types of stress?

Ans.

a)     Compression stress

b)     Tensile stress

c)     Shear stress

d)     Hydrostatic stress

25.  Define Young’s modulus and give its unit.

Ans. It is defined as the ratio of the longitudinal stress to the longitudinal strain in the range of elastic limit.

Young’s modulus is denoted by Y

i.e Young’s Modulus (Y)= longitudinal stress / longitudinal strain

                    

The unit of Young’s modulus is N/m2.


26.  Define Bulk Modulus and give its unit.

Ans. The ratio of normal stress to the volume strain is called as bulk modulus of elasticity and it is denoted by K.

 

                                 Bulk Modulus(K)= normal stress/ volume strain

                                                        K=F/A=v/V

The unit of bulk modulus is N/m2.

27. Define Rigidity Modulus and give its unit

Ans. The ratio of tangential force per unit area to the angular deformation produced is called modulus of rigidity or rigidity modulus. It is denoted by η.

               F/A                          

                                                             η= tangential/shear strain=T/Φ=l/L

The unit of rigidity modulus is N/m2.

28.  Define Poisson’s Ratio

Ans. It is defined as the ratio of lateral strain to the longitudinal strain of a body in the elastic limit. It is denoted by σ.

                              σ=β/ᾃ

Where α is the longitudinal strain and β is the lateral strain.

 

29.   Define Surface energy and write the relation between surface tension and surface energy

Ans. Surface energy is defined as the excess energy at the surface of a material compared to the bulk.

Work done W= F x ΔX

·         W= T x 2l x ΔX

·         W= T x ΔA T=W/ ΔA

Where T is the surface tension and W is the surface energy.

30.  Define coefficient of viscosity and give its expression

Ans. The coefficient of viscosity is defined as the tangential force per unit area which resists the flow of two parallel liquid layers having unit velocity gradient perpendicular to the streamline flow.

           

  

Where η is the coefficient of viscosity.

31.  Define streamline and turbulent flow.

Ans. Streamline flow is a flow in which all the particles of the fluid follow a smooth path and these path do not cross one over the other. This flow is also known as laminar flow.

Turbulent flow is a flow in which all the particles of the fluid do not follow a smooth path and these paths cross one over the other.

32.   Define Reynold’s Number

Ans. It can be defined for a number of different situations where a fluid is in relative motion to a surface.

        

 


Where Re is the Reynold’s number, η is the coefficient of viscosity, ρ is the density of fluid and r is the radius of the tube and Vc is the critical velocity. Re of less than 2100 are generally considered to be of laminar type.

33.   Define scalar and vector with example

Ans. A scalar quantity is defined as a quantity that has magnitude only. Example speed, mass, volume. A vector quantity is defined as a quantity that has both magnitude and direction. Example velocity, acceleration, Force.

34.   Define Centripetal force and give its expression

Ans. It is defined as a component of force acting on a body in curvilinear motion that is directed toward the centre of curvature or axis of rotation.


               

Where m is mass v is velocity and r is the radius.

 

35.  Define Centrifugal force and give its expression

Ans. It is defined as a tendency of an object following a curved path to fly away from the centre of curvature.

Where w is the weight of the object, v is the velocity, g the acceleration due to gravity and r radius of circle.

36.  Write the relation between linear acceleration and angular acceleration

Ans.

 


37 Define angular momentum and its unit.

Ans. The angular momentum (L) of a particle about a given origin is defined as,

                                               L=rxp

         

Where r is the position vector of the particle relative to the origin, P is the linear momentum of the particle. The SI unit of angular momemtum is Nms or kg m2s-1.

38. Define critical angle and total internal reflection.

Ans. Critical angle is defined as an angle of incidence at which the angle of refraction is 90 0.

Total internal reflection is the phenomenon that occurs if the angle of incidence is greater than a certain limiting angle, called the critical angle.

40 Write the characteristics of Laser

Ans.

·         Coherence

·         High intensity

·         High directionality

·         High monochromaticity

 

41.  What is population inversion

Ans. It is the state of achieving more number of atoms in the higher energy state than in the lower energy state,

N2> N1

42.  What is pumping and write different types of pumping

Ans. Pumping is the mechanism of exciting the atoms from ground state to a higher energy state by supplying energy from an external source.

The commonly used pumping methods are

·         Optical pumping

·         Electrical pumping

·         Direct pumping

41.  What is optical pumping.

Ans. When the atoms are irradiated with an electromagnetic radiation of energy (hv), atoms in the lower energy state absorb this energy and are excited to the higher energy state. This method of pumping is called optical pumping. This type of pumping technique is used in solid-state laser.

44.  State the types of laser give example

Ans.

·         Solid state laser-Nd-YAG laser

·         Gaseous laser- CO2 laser

·         SemiconductorlaserInjectionlr 45Writesomemedicalapplicationoflasr

·         ENT

·         Dermatology

·         Burn therapy

·         Gynaecology

46. Define triangle law of forces

Ans.

Triangle law of forces states that, if two forces acting at a point are represented in magnitude and direction by the two adjacent sides of the triangle taken in order, then the closing side of the triangle taken in the reverse order represents the resultant of the forces in magnitude and direction.

 

 


Where a,b,c are the sides and   αβỵ are angle between the sides of a triangle.

47 State Lami’s theorem

Ans.

Lami's theorem states that, if three concurrent forces act on a body keeping it in Equilibrium, then each force is proportional to the sine of the angle between the other two forces.

 


48.  State metal stable state

Ans. Metastable state is an excited state of an atom or other system with a longer lifetime than the other excited states. However, it has a shorter lifetime than the stable ground state. Atoms in the metastable state remain excited for a considerable time in the order of 10-6 to 10-3.

49.   Distinguish between spontaneous and stimulated emission

Ans.

 

S.No

Spontaneous emission

Stimulated emission

1

The transition of an electron from the excited state to the ground state happens as a result of the natural tendency of the electron without the action of any external agent. The radiation produced as a result of such transitions is called as

spontaneous radiation.

Stimulated emission of radiation is the process whereby photons are used to generate other photons that have exact phase and wavelength as that of parent photon.

2

No external stimuli required.

Thus stimulated emission is

caused by external stimuli.

 

 

50.   Distinguish between concave and convex lens

Ans.

 

S.No

Concave

Convex

1

It is thick in the middle and thin at

the edges

It is thin in the middle and thick at

the edges

2

It converges the incident rays

towards the principal axis.

It diverges the incident rays away

from the principal axis.

3

It has a real

It has a virtual focus.

.

 

 


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