Q.(1)- Current carrying solenoid is used as a bar-magnet. Describe it.
A current carrying solenoid produces magnetic field resemble to magnetic field of a bar magnet. The end of the current carrying solenoid where direction of current is clockwise acts as a south pole and the end of the current carrying solenoid where direction of current is anticlockwise acts as a north pole. So current carrying solenoid is used as a bar magnet.
Q.(2)- What is Lorentz force?
Bihar Board -2019 ,2022
Answer- Force on a charged particle placed in an electric and a magnetic field simultaneously is called Lorentz force.
also read- 12th Physics Short Question-Answer
If q charge is placed in electric
field $\vec{E}$
then electric
force on the charged particle
\[{{F}_{e}}=qE\]
\[{{\vec{F}}_{e}}=q\vec{E}\]
If q charge is placed in magnetic
field $\vec{B}$
then magnetic force on the charged particle
${{F}_{m}}=qVB\sin
\theta $
${{\vec{F}}_{m}}=q(\vec{V}\times \vec{B})$
Where v = velocity of the charged particle
\[\theta \]= angle between velocity of the charged particle and magnetic field
If q charge is placed in an electric and a magnetic both fields simultaneously then net force on the charged particle
$\vec{F}={{\vec{F}}_{e}}+{{\vec{F}}_{m}}$
$\vec{F}=q\left[
\vec{E}+\left( \vec{V}\times \vec{B} \right) \right]$
This is Lorentz Force.
Q.(3)- Write Fleming’s left hand rule.
Bihar Board -2020,2023
Answer- Three fingers of left hand thumb ,index finger and middle fingers are stretched mutually perpendicular . If index finger represents the direction of magnetic field, middle finger represents the direction of current then thumb will represent the direction force on(or motion of) the conductor.
Q.(4)- Cylindrical magnetic poles are used in a galvanometer ,Why? OR
Magnetic poles of a galvanometer are cylindrical (concave) why?
Answer- Cylindrical magnetic poles are used in a galvanometer to keep its coil always in radial position. Due to which torque on the coil is
maximum, which is equal to nIAB .
Q.(5)- What is shunt ?
Bihar Board -2019
Write two uses of shunt.
Bihar Board -2015, 2019
Answer- Shunt is a low resistance conductor ,which is connected parallel to a
galvanometer or an ammeter to protect it from excess of current
Uses of shunt-
(i) Shunt is used to protect a galvanometer or an ammeter from excess of
current.
(ii) Shunt is used to convert a galvanometer into an ammeter .
(iii) Shunt is used to increase the range of an ammeter.
Q.(6)- What is difference between an ammeter and a voltmeter?
Answer- Ammeter
(i) Current is measured by ammeter.
(ii) Ammeter is connected in series
(iii) Its resistance is low.
Q.(7)- What type of force acts between two mobile charges?
Answer- If two charges are stationary then electric force acts between them.
But, if two charges are mobile then electric and magnetic both forces act between them.
Q.(8)- Write the force between two parallel currents.
Answer- $F=\frac{{{\mu }_{o}}}{2\pi }\frac{{{I}_{1}}{{I}_{_{2}}}}{r}l$
Q.(9)- Why ammeter is connected in series, while voltmeter in parallel with main supply?
Answer- Ammeter is used to measure current. So it is connected in series so that whole current flows through it.
also read- NEET Numericals
Voltmeter is used to measure potential difference between two points (of the circuit) therefore it is connected in parallel to those two points.
Q.(10)- How will you change an ammeter into voltmeter?
Answer- At first we will remove shunt from it then connect a high resistance in series with it to change it into a voltmeter. Q.(11)- What is Bohr magneton ?
Answer- Bohr magneton is a small unit of magnetic dipole moment.
\[{{m}_{B}}=\frac{eh}{4\pi
m}=9.27\times {{10}^{-24}}J/T\]
Q.(12)- Applying Biot-savart’s law deduce the expression the for the magnetic
field at center of a semicircular loop of radius R carrying current I .
Bihar Board -2009
Let, there is a semicircular current carrying coil
of radius R carrying current I.
dl is an small element of the circular coil.
The magnetic
field at the center O of the coil due to the small element dl is dB.
A/C to Biot-Savart law
$dB=\frac{{{\mu
}_{0}}}{4\pi }\times \frac{Idl\sin {{90}^{\circ }}}{{{R}^{2}}}$
$dB=\frac{{{\mu
}_{0}}}{4\pi }\times \frac{Idl}{{{R}^{2}}}....\left( i \right)$
Now , magnetic field due to the whole
semiconductor coil .
$B=\int{dB=\int\limits_{0}^{\pi
R}{\frac{{{\mu }_{0}}}{4\pi }}}\times \frac{Idl}{{{R}^{2}}}$
\[B=\frac{{{\mu
}_{0}}}{4\pi }\times \frac{I}{{{R}^{2}}}\int\limits_{0}^{\pi R}{dl}\]
\[B=\frac{{{\mu
}_{0}}}{4\pi }\times \frac{I}{{{R}^{2}}}\left[ l \right]_{0}^{\pi R}\]
\[B=\frac{{{\mu }_{0}}}{4\pi
}\times \frac{I}{{{R}^{2}}}\left[ \pi R-0 \right]\]
\[B=\frac{{{\mu
}_{0}}}{4\pi }\times \frac{I}{{{R}^{2}}}\times \pi R\]
\[B=\frac{{{\mu
}_{0}}I}{4R}\]
This is magnetic field at the center of the given semi circular coil .
THIK H
ReplyDelete