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Physics Test - 34

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Physics Test - 34
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  • Question 1
    1 / -0

    A car moving at a speed 'v' is stopped by a retarding force F in distance 's'. If the speed of the car were 3v, then the force needed to stop it within the same distance 's' would be:

    Solution

    Let the car stops in S distnace 

    When force \(=F\), then retardation on car \(a=\frac{-F}{m}\) 

    The final velocity is \(O\) 

    Using \(V ^{2}- U ^{2}=2as\) also \(U = v , V =0\)

    We get \(v^{2}=\frac{2 s F}{m}\)....(i)

    Now let \(F _{1}\) is applied to stop car in \(S\) distance with initial velocity \(U =3 v\),we get

    \((3 v)^{2}=\frac{2 F_{1} s}{m}\)....(ii)

    from (i) and (ii)

    \(F _{1}=9 F\)

  • Question 2
    1 / -0

    The phenomenon of sound propagation in the air is:

    Solution

    Sound is a mechanical wave. It requires a medium for transmission. There is no transmission of sound in a vacuum. The transmission of sound in the air is in the form of a longitudinal wave. The transmission of sound in the air is in the form of compression and deceleration caused by the vibration of air particles. So,the phenomenon of sound propagation in the air is also an adiabatic process.

  • Question 3
    1 / -0

    Electric field of plane electromagnetic wave propagating through a non-magnetic medium is given by \(\mathrm{E}=20 \cos \left(2 \times 10^{10} \mathrm{t}-200 \mathrm{x}\right) \mathrm{V} / \mathrm{m}\). The dielectric constant of the medium is equal to (Take, \(\mu_{\mathrm{r}}=1\) )

    Solution

    Given, electric field,

    \(\mathrm{E}=20 \cos \left(2 \times 10^{10} \mathrm{t}-200 \mathrm{x}\right) \mathrm{V} / \mathrm{m}\)

    Comparing with the standard equation, \(\mathrm{E}=\mathrm{E}_0 \cos (\omega \mathrm{t}-\mathrm{kx}) \mathrm{V} / \mathrm{m}\), we get

    Wave constant, \(\mathrm{k}=200\)

    Angular frequency, \(\omega=2 \times 10^{10} \mathrm{rad} / \mathrm{s}\)

    Speed of the wave, \(\mathrm{v}=\frac{\omega}{\mathrm{k}}=\frac{2 \times 10^{10}}{200}=10^8 \mathrm{~m} / \mathrm{s}\)

    Refractive index, \(\mu=\frac{\mathrm{C}}{\mathrm{V}}=\frac{3 \times 10^8}{10^8}=3\)

    As we know the relation between the refractive index and dielectricconstant,

    \(\mu=\sqrt{\varepsilon_{\mathrm{r}} \mu_{\mathrm{r}}}\)

    Substituting the value in the above equations, we get

    \(3  =\sqrt{\varepsilon_{\mathrm{r}}(1)} \)

    \(\varepsilon_{\mathrm{r}}  =9\)

    Thus, the dielectric constant of the medium is 9 .

  • Question 4
    1 / -0

    The temperature determines the direction of net change of:

    Solution

    The temperature determines the direction of net change of intermolecular kinetic energy.

    On heating, the temperature rises, particles gain energy. As the kinetic energy increases, intermolecular space increases as they get separated from each other and the force of attraction decreases as the particles go far away from each other.

  • Question 5
    1 / -0

    How many times a two stage rocket should be fired to launch a satellite in its proper orbit?

    Solution

    The two forces acting on the rocket immediately after leaving the launching pad are gravitational force and frictional force. The gravitational force acts downwards towards the earth and frictional force acts due to surrounding air.

  • Question 6
    1 / -0

    Atomic weight of a radioactive element is M gram/mol. Radioactivity of m gram of its mass is:

    Solution

    Given:

    Atomic weight of element = M gram/mol

    So, no of mole \(=\frac{M}{M_{\text {atomic }}}\)

    Now no of atoms \(=\) mole \(\times\) Avogadro No.

    \(N=\frac{m}{M} \times N_{A}\)

    We know,

    Radioactivity \(=\lambda \mathrm{N}\)

    \(R=\frac{\lambda m}{M} \mathrm{N_{A}}\)

    \(N=\) no of atom

    \(R=\left(\frac{\mathrm{N}_{\mathrm{a}} m}{M}\right) \lambda\)

  • Question 7
    1 / -0

    Two wires A and B are stretched by the same load. If the area of cross-section of wire ‘A’ is double that of ‘B’, then the stress on ‘B’ is:

    Solution

    The force/load per unit cross-sectional area is called stress.

    Stress \((S)=\frac{\text { Force }(F)}{\text { Area }(A)}\)

    Given that:

    Force /load (F) on both the wires is the same.

    Let the cross-sectional area of wire B is equal to A.

    Cross-sectional area of wire A (A1) = 2 × Cross-sectional area of wire B (A2) = 2 A

    Stress on wire \(A(S)=\frac{\operatorname{Force}(F)}{\text { Area of wires } A\left(A_{1}\right)}=\frac{F}{2 A}\) .....(i)

    Stress on wire \(B\left(S^{\prime}\right)=\frac{\text { Force }(F)}{\text { Area of wires } B\left(A_{2}\right)}=\frac{F}{A}\) .....(ii)

    On dividing equations (i) and (ii), we get

    \(\Rightarrow \frac{\text { Stress on wire } A(S)}{\text { Stress on wire } B\left(S^{\prime}\right)}=\frac{1}{2}\)

    \(\Rightarrow\) Stress on wire \(B\left(S^{\prime}\right)=2 \times\) Stress on wire \(A(S)\)

  • Question 8
    1 / -0

    Two deuterons undergo nuclear fusion to form a Helium nucleus. Energy released in this process is : (given binding energy per nucleon for deuteron=1.1 \(\mathrm{MeV}\) and for helium=7.0 MeV)

    Solution

    \({ }_1 \mathrm{H}^2+{ }_1 \mathrm{H}^2 \rightarrow{ }_2 \mathrm{H} e^4 \text { Total binding energy of two deuterium nuclei } \)

    \(=1.1 \times 4=4.4 \mathrm{MeV}\)

    Binding energy of a \(\left({ }_2 \mathrm{He}^4\right)\) nuclei \(=4 \times 7=28 \mathrm{MeV}\)

    Energy released in this process \(=28-4.4=23.6 \mathrm{MeV}\)

  • Question 9
    1 / -0

    The type of electron emission wherein a very strong electric field applied to the metal pulls the electrons out of the metal surface is called:

    Solution

    The type of electron emission in which a very strong electric field applied to a metal pulls electrons out of the metal surface is called field emission.

    • Electron emission: It is the phenomenon when electrons escape from a metal surface. There are three types of electron emission.
    • Thermionic Emission: It is the process in which the electrons are ejected from a metal surface when the metal is heated to a sufficient temperature.
    • Field Emission: It is the process in which electrons are pulled out of the metal surface due to a very strong electric field.
    • Photoelectric effect: The photoelectric effect is a phenomenon where electrons are ejected from a metal surface when the light of sufficient frequency is incident on it.
    • Electrons emitted due to the electric field applied to a metal surface is a result of field emission. Therefore, the correct answer is field emission.
     
  • Question 10
    1 / -0

    For a simple Harmonic Oscillator, the potential energy is equal to kinetic energy:

    Solution
    Consider the oscillator to be of mass, '\({m}\)', moving with velocity '\({v}\)' and spring of constant, '\(k\)'.
    The kinetic energy of the body is:
    \(K E=\frac{1}{2} m v^{2}\)
    The potential energy of the string is:
    \(P E=\frac{1}{2} k x^{2}\)
    Where \(x\) is the displacement,
    According to the conservation of energy, the total energy of the body is equal to the sum of kinetic energy and potential energy, therefore,
    \(E=K E+P E\)
    The total energy \(E\) is always constant as the sum of kinetic and potential energy is always the same.
    The total energy of the system of a block and spring is equal to the sum of the potential energy stored in the spring plus the kinetic energy of the block which is equal to:
    \(E=\frac{1}{2} k A^{2} \quad \ldots\)(i)
    \(A\) is the amplitude (the maximum displacement) of the system.
    According to question, \(KE = PE\), then
    \(E=2 P E\)
    \(E=k x^{2}\)
    Then equation (i) can be written as,
    \(k x^{2}=\frac{1}{2} k A^{2}\)
    \(x^{2}=\frac{1}{2} A^{2}\)
    \(x=\pm \frac{A}{\sqrt{2}}\)
    Thus, the potential energy is equal to kinetic energy at \(\frac{A}{\sqrt{2}}\) and \(-\frac{A}{\sqrt{2}}\).
     
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